Articles
Concrete and Cube Testing Method – A Guide for Construction Quality Assurance
![Concrete and Cube Testing Method – A Guide for Construction Quality Assurance]()
{"ops":[{"insert":"\n"},{"attributes":{"bold":true},"insert":"Concrete cube testing"},{"insert":" is a vital quality control method to assess the "},{"attributes":{"bold":true},"insert":"compressive strength of concrete"},{"insert":" used in structural and industrial construction—including food factories, manufacturing plants, and warehouse facilities. This test ensures compliance with structural integrity standards and offers key performance indicators during food processing factory construction projects.\n"},{"attributes":{"header":3},"insert":"\n"},{"insert":"1. Key Concrete Testing Methods"},{"attributes":{"header":2},"insert":"\n"},{"insert":"\nTo verify concrete quality and performance, the following tests are commonly conducted:\n\n"},{"attributes":{"bold":true},"insert":"Slump Test"},{"insert":" – Measures workability"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"bold":true},"insert":"Compressive Strength Test"},{"insert":" – Measures load-bearing capacity"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"bold":true},"insert":"Drying Shrinkage Test"},{"insert":" – Measures dimensional stability"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"header":3},"insert":"\n"},{"insert":"2. Slump Test: Measuring Workability of Concrete"},{"attributes":{"header":2},"insert":"\n"},{"insert":"\nThe "},{"attributes":{"bold":true},"insert":"slump test"},{"insert":" assesses the "},{"attributes":{"bold":true},"insert":"consistency and fluidity"},{"insert":" of a concrete mix. It helps engineers, consultants, and contractors maintain consistent water-cement ratios across batches during construction—critical for ensuring "},{"attributes":{"bold":true},"insert":"hygienic and durable flooring"},{"insert":" in food processing units.\n\n"},{"attributes":{"bold":true},"insert":"2.1 Equipment Required"},{"attributes":{"header":3},"insert":"\n"},{"insert":"\nSlump cone (frustum shape: 30 cm height, 20 cm base dia., 10 cm top dia.)"},{"attributes":{"list":"bullet"},"insert":"\n"},{"insert":"Non-porous base plate"},{"attributes":{"list":"bullet"},"insert":"\n"},{"insert":"Tamping rod (60 cm steel rod with rounded end)"},{"attributes":{"list":"bullet"},"insert":"\n"},{"insert":"Measuring scale"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"header":4},"insert":"\n"},{"attributes":{"bold":true},"insert":"2.2 Procedure"},{"attributes":{"header":3},"insert":"\n"},{"insert":"\nApply oil to the cone’s interior"},{"attributes":{"list":"bullet"},"insert":"\n"},{"insert":"Place on a level base"},{"attributes":{"list":"bullet"},"insert":"\n"},{"insert":"Fill concrete in four layers, tamping 25 times per layer"},{"attributes":{"list":"bullet"},"insert":"\n"},{"insert":"Level the surface and remove spills"},{"attributes":{"list":"bullet"},"insert":"\n"},{"insert":"Lift the cone vertically to observe slump"},{"attributes":{"list":"bullet"},"insert":"\n"},{"insert":"Measure the "},{"attributes":{"bold":true},"insert":"slump value"},{"insert":" (difference in height)"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"align":"justify"},"insert":"\n\n"},{"insert":{"image":"data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/4gHYSUNDX1BST0ZJTEUAAQEAAAHIAAAAAAQwAABtbnRyUkdCIFhZWiAH4AABAAEAAAAAAABhY3NwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAQAA9tYAAQAAAADTLQAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAlkZXNjAAAA8AAAACRyWFlaAAABFAAAABRnWFlaAAABKAAAABRiWFlaAAABPAAAABR3dHB0AAABUAAAABRyVFJDAAABZAAAAChnVFJDAAABZAAAAChiVFJDAAABZAAAAChjcHJ0AAABjAAAADxtbHVjAAAAAAAAAAEAAAAMZW5VUwAAAAgAAAAcAHMAUgBHAEJYWVogAAAAAAAAb6IAADj1AAADkFhZWiAAAAAAAABimQAAt4UAABjaWFlaIAAAAAAAACSgAAAPhAAAts9YWVogAAAAAAAA9tYAAQAAAADTLXBhcmEAAAAAAAQAAAACZmYAAPKnAAANWQAAE9AAAApbAAAAAAAAAABtbHVjAAAAAAAAAAEAAAAMZW5VUwAAACAAAAAcAEcAbwBvAGcAbABlACAASQBuAGMALgAgADIAMAAxADb/2wBDAAYEBQYFBAYGBQYHBwYIChAKCgkJChQODwwQFxQYGBcUFhYaHSUfGhsjHBYWICwgIyYnKSopGR8tMC0oMCUoKSj/2wBDAQcHBwoIChMKChMoGhYaKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCgoKCj/wAARCAE/AaQDASIAAhEBAxEB/8QAHAABAAEFAQEAAAAAAAAAAAAAAAMBAgQFBgcI/8QAQxAAAQMCAwYCCAQEBQMEAwAAAQACAwQRBRIhBhMiMUFRYXEHFCMyQlKBkTNiobEVU3LBJGOC0eFDkqIIFkSyJTRz/8QAGgEBAAMBAQEAAAAAAAAAAAAAAAECAwQFBv/EACYRAQACAgICAgICAwEAAAAAAAABAgMREiEEMRNBIlEUMgUjQlL/2gAMAwEAAhEDEQA/APqlERAREQEREBERAREQEREBERAREQEREBERAREQEVCq/VAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAS6oUQVRAiAiKh5oK3CpdUuqXUCpdbpdC63ko5XOa27Bc3UFZUxU0LnzSthaOcjuSmD13LJdIGi7tAsOrxahpBeoqY4x4lcZj210ji6DDHWi6zdSuHxXFGFuYubUz9bG5+ytpnN5n+r2Gm2kwipIENfC4/VbOKeKT3Htd5OC+dZ8XrJCDHFG235VPT49iUABjysd3j4D900RNvt9EhyZgV4hQba1tORvJagH83GFvKX0iyMcDMYZh2c3IVEwtFnqTn2+ElM4toCVxtBtxRVTPaxPiP8AlnOtrR7TYTUDKKxjHdpTlKjRyhvQ4eRVQVjQ1DJrGORj2d2lTXTSdwkJVLql0F0SuCIl0BES6AiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAipdLoKqh5qt1Y53PnoolCpURAvd1/JRVFbFTU5mqXtiYOriuI2g2wdJHu8JsGO0Mzuf0V6wpfJFYdLjeN0dAwtmdvJfhiaVwGMbQ1mKOeyoeIYByhZ/daTEa5lMC+rLpJn/m4j/wudra2aqNnO3bOjWdfqr/AIwyra92yrcWa1hbT2ueEgclqTZr7guD3a8IUZdaEmUsiibzc7Ro8SVyW0O2uTNT4A8HLo6pIu36KkzttFePpvsd2go8FgfJXyCaY/h0sZs53muXbtpU8UwjhbnPDHODwD6LiJ3STyyT1EhmqHtu6V+pP+yya2QvpaSxtwG/W+qrtOpn27ul26jdZtbQTf1xSNyhbSHazCHkRurN2e0jL2+oXkbZHDRnCp2Pc2MNcM7e2UJtPCHtdNWUk4DqeqikB/lyZVmCeoYQYZHgfQheGwtL3DdhsOvfKt7BWVNHZ1PVzs/1F4/VOSOD16LFK1hvJu3AdnuDv3W3odtq2j4JZKtsQ4Q4Oa4f7rxSHavFo3Xe+GoiHRzAwn6hbSl2+hyiKqojEOpjOZWiVJxPcaL0g1DHhrqqnlHaRjgfuuipdvad4bv6R+vN0bw8fYar59p9q8GmjEbqlkR71DbH9FtqOeCZuehqGSt7078qbg4THp9B0+1GF1DgG1T2H8zbLZtxCkka3JVQO83i6+d4amraPZyyW/OMylGKVzSbiOTz4P2TUEzaH0W12cXbISPylX8m3A18V8+020NZSkO/xsJ7xvLx9iVu6Db+siyAYsHkf9KohDT9wnHfpEZP29ojLj72ikuvOqDb6eRgM9EyUDm6GS/6LcQ7c4S78Z8lO7tK3/ZOEr/JDrQbotVQ45h9YL01XE/ro7/dZzZw73bO8QbqsxpMWiU6KNr3E6gAd0zm+nJFkiKIvIPSyvB780QuRUuq3RIiFUugqipe6r1QEREBERAREQEREBERAREQEREBEQoLCQDz0TM3uFaLNNud1jV1ZDSRl88jI2dyVFazKtrRDKD2k2BBIWg2g2kosLblc4zT9I2G9vNcvtDtRNKXQUA3NPyL/iK46vrmU7DJUOLn9L8yt64/uWFsv/lucaxaXEJN/XSf4fpGDoFy1VizdRSEB50MjuX2WtqayorpC7VjejO6gfeSLM3JCxvvPcq2vHqFa4OU8pVfIGyXfnc93fVzvJYmLYzQ4NGZMQ0eRwQ/FfyWhx3a6Gle6HB3tmntldUO5N8lwdXUmZ7pK175p3HSR2tlm6dNjtFjlfjlhUODKMO4KZrstx+ZaurdGxjBHyaMtm8m+XdRPdbmLKF70Svc7hcb6ZVNUuHqtKL6hhusY/gu81fUGwj7WRKJt8/JTG9rgO8wVC1ymjdoFCYZdNUOaLFuf+sLJimNjlPF8ruSwQ/kr8yhKaXI95Mjsr+zfdWO+NrTdl3HzV1x1V7cqlVE0tccpuHjmLf3RzmQkB+8zdDqsxk8DQGFvtB1Vr2xvBN7oKQ4xiVG4Gmr6xg7Z7hbem21xWO2d1NL/VFZx+t1z7wobaqSdS76j2+itauw+Rn545g4f9q2tPthgdVYOqXMv8M0WVo+q8r/AHVGZ95ZtgD1IupidKcIl7NBNh1XZ1HU073dNw+5WzZU4jBFaKolA7SLxalocozOJLj8jsil9cxLD5AaTEamID4HcQ/VTyk+OHsgxKdzfasilI520K2VDtI+k1hdWU7v8uTMF45T7Z400APbTSAfE4WLlt6TbqMACvwuRjv5kDx/dT8is4Yl7TQbf18RH+MZIB8M7bH7roaL0hPlAD6WKTu6KYH9F4PDtfs9WODZ6x0Mh/nRF3/1W2ikoKnKI54nsdyc2TJ+nNOe/pT47R6l79S7b4a7Sp30Lh/lmw+q3NHjeG1jrU9bA53y5xm+y+d2TT0mXLUFjHGzW++HK6pxCsdUvLtzES0AW0zfZW4V/a3yWj6fS4I7quYW5r5voMckpH2eJoX/AMyKZzv0cbLqsP2sxiONroMQE8dtBO3p9EjHv0j5f29mDxbmq5gDa4uvMqLb6qEbvXaOOa3Pcu5/ddfgG0FFjLGspzu5rXMT/eA6qtqTCaZYtOm/aVcrGWuQOivVGwiIgIiICIiAiIgIiICIiCh5KiqTorA8OJ56d0QqXW5nRR70ZrX1/RY2IYhTUcDpKiUMaOh5n6LgMc2llxMGChc6ng5HTiepiFbX06TaLaumw7PDTkTVFuQ5BefYliE+IPFRVy5h1vo1v0WrrK2Cha8yHeSdI73ctLVzVNbklfw9ogei0jpjes29M+rxQax0Li93V7ui1DQ7jmqCXP5Wcef9IVQA1pIAsBct5fVcltJtjFQtdFhOSrq/5hPBH/uotefTTHj1Df4tilNhVF6ziU7Ys34cQ99/kF51tDtNV4q6wDqOg6Q8yfqtNNLLW1jqzEJ3z1L/AHnP1+g7BTBrQ0EG58VnpppDbKBwgN6CyieMziTqVPUF1wScw8Fjlw8UShdwusCbeKty381KbE3VdNUEbbkZeinrGjJD4tUbfm6KetF2QW5BqDDsFey/0VtlLHbLqgkaCpotTxcla0iyrmHTmoSmljZkBbe/msd128ipI3XJBVXxm19LIhA5xczKeStY4x+6fuqkcRAVHMd2QVMjirb3KoQRzRjhdSMmJkbveVs0YLrRnQePJRGSyo4h3vEkoJhUSssBIHW7hXGs3nW/msNzA73nXCBjW+6glndfLcmyhDgpGtzkB30VRG0uy2Nx0sgujmyRgQmz+ui2GA0VbjVfJSxRt3Qb7SpA/CHzX7q/AcCnxypy0791TRfiz+HZvdek0tFT4fhjaagjEVMDqwHikd3KC7Dqenw6hjpKZ8khiGskji7Mpm1Be1znAfXVRBxYeMAi2gHRZFDSifQty5Te/QqYrtS1orHalM59S7IW6eS3NFC6ECxOQaWV9FTtGmW1lsIoow1znHhbzK2rWauHJm3OlaeFmUyPAYOYPVZmwplxHb+OVj3QsipX5Yx/1NfeJWikfVY3iEeHUcZdK8ezYNLjuT0C9g2I2Wi2fpM8jvWMQkFpZj08Aq2s0wV3O3VQe4CTcnmVKo4w4XBGg691IsnaIiICIiAiIgIiICXRRyXJAsbdwgkuqXUW8a05dVgYricGH05lqJMpHwdXJEKzaIbF7w1pJOUDquTx3ayCkvBQkT1HzdAuT2h2prMUBjYTT0t+Q0c5cxiVe2litYOc7qOa0ivXbG2Xc6htsSr6nEpjJUzDM3Q3OgWgxDFwW+r097jnL2WtqKiWYDeaNPILEe4jqbKNprSftPuWsD6jMXyH43KDEK2loYGz1tVuSBfXmfJafaDaSHBQInNdNVEduALzvF8TnxKpM1Q98rr8J+Fnkky1iG32h2mnxXPTwh9NRfy2n2k3i49B5LmQ1rTZrQwdgqjqQ8Zj2cjgb8QIPiqytEJGdVQFyN5KRsLu5Vdp0ic5wHdRl7uyy9yQFaY/FShjAkjUaqhUsjLKB7SEF7fwj5qWs0ij8ljaho16LKqR/h4b87c0GGDqpIzoo3KrEGS0q8BRN6KQKBeG36qV7W5PeUbRdX5dEShyhhzt1KkaN8LvFj4q4NA6K4IaRPi0UD2ZdVluKje241UmmIfMKrRopHR+CtAI0RCgbyV2VDcC7TqO6va6wucrGc3OJ0B8/wCyCKSO4zF1gNVutmMArMem30zjT4dFzefef+X/AJWx2X2blxORlXVgsoW+7Hazp/EeC7psbGkxxhjIWjK0NHu+aC2kFPTwCGniZDDGLNjarXgyPDo2ljQUe2NkILjkcPiWbhkM9WAZmFkPwg83f8KaxtW1oqho6WeonuW2i6nuukp6QNa1jW5YjyVzRkibG0aBZLHDc8ZNm89VtWuvbz8uTkq7JCzj0DeSxI/WsUrIaXD4t7NI6zYhyH53eCxqip3uaSRwayK9geq9W9GmE0tJs5T4gyMmrro88j+o/L5K97REJw4eU7llbF7Jw7PxSPfaavmOaaY9+zezfBdW1uUINHNaCLKWwXJ9u+tYqtab3VyAAIpWEREBERAREQEREAqOUEts02KkUbzxW8OaehzO1O0P8JfFTMaN/Kwva53LRebV1TLV1ZqayZ7n9AfdXQ+mCildLh9awndxsdG53bMuAhxOaM5SWyAd11Y61mHn+Ra0S3BLpJC4lrgRz7Lmqqgrm1W8Yd4xx5HSy3IxSItGeIsd3CyX1lKIXTGXegcmctUtXbOmXj7cuRM1zxURvaAbZgLhWOjktmcx7WdCW810tLRyzOFTW5mxv1jjbrp4rYOja5vK/Zrgq1xbb/yohxVmupXxm3F3AWnqtmcKrGDPh0G8HNwNnFehTYfSynOYMvksZ+C0kzszS9lvFVtglePKpLy9+wdBVF3qtXPSyfI/iatZU7B4xA13q5pqm3Z4j0/1L1muwmeMA0paWj7rAfG8PAkiOcDW/Kyz+OYa1y1n08ZqMOxCjkLKqhqGW+JjS9v3CjYT8zB/U6xXtj5YWty2c5nVjuSwq7CcPrGEVlFTyA9mhv6t1UcWkWeRSO4bBzb+aidfo657WXoVXsRg0gPq4qaN5+KI5x/5LTVmwlXFd1DWRTDtISHKNJcq2+TiDs3kopL6cJC3FZgmNUYPrFA90Y+ON11qhJG12WRkkbv8xpCDHI4i3ssmqPsIh2Ch0dO/KQ7y1U9WPZMQYLlVitKq06qRkNCkaomHkpWqBKzRSDXoo2c1KwBQmFCEKuPVWnko0nS06oBa9+SqOao/khpQ2KisXSlrG3Kvvp4Kx7gHNbYuY/3g33iVKJHNDYy55FxzaOa6nZjZQVEbKzGIjHHfPDRnXe/mcszZbZbdPjxHFYc84s6GnJ0A+YrsN7leZTo8/F28AFKEbWF9iTu42CwcPg/K1HuDfdIF+V/jVZpLhrWtILj7o/dZ+FYZu3CWo4r8gei0pG+meTJFYRYdhBfI2esF282xnp5roQWtbkbbwPZW5Xus3k1Xu3MEbjMei6fjiryb5rWlVj2RMc6UXK1FVO43kzFsfVnUq6tkc4iac5Im+4PmWvmlNTIDcDNpbwVby1xV37W18m8YA05WcNwfNfRuykO52dw6NlgBENF84VMPA4czmYLdbZl9NYMzdYXSxnm2MLlnbvxMwN5XsrlS4HVVuobCIiAiIgIiICIiAiIgFRuAEmcm2llIrXNB5oMHEaGHEKSSlqmB8D+a8e2w2HqMHDqmhvUYe2+YfGxe2tba/ZQSx5i64a6N2hBCvS+pY5ccWh81RPZJG4QykgC2vNqgrHMjFIXP4myH9l1m3+BswTH5vVIw2CpGdt/m6hchiTM1C2QMbma8X+67qW5Rt5d6cJ02sdVUQNa2OXgA5LKjxiWMcbc615a1pkve3MK1rgyN8k5yxgXuFdTt0EVfSPtZ5DjqbrJY+Nw4Xsd4XXAVW0NDG60bJZvJtlNS4nQVbfxnRyfI8H91XcLal3OWU3s0hv3CtdGAbvax/iufpa2djR6rWZh8t9FkHFagDLURsLvyhVnUrRMwzKijp573YR5LAfhMbTeGZzD4qeHEYubzJEfusiORkmrpGu81T49tqZpj20s1FWtFmN3w8DqsOS8ZO/ZM0+I0XVghpOX9FR/HoZGu8C1UnE0/luUhfGXZw7LH2GiVuHQVgBnihmZ2kC6ObD6eVxMsLGH5mrXzYKM14qh7m/K7ks5xN6+RtyNXsrg8osyjfTSdTTuyLTVmxDXR3w/EHsN9WytzfqvQ3YZUwNvE5jv6FjyMmaeOnLT3A1WfCYbRkrLyWv2Pxum4xDBUx94n8X2WpmpKml1qKael/wD7x6L25r29XBp7WVriXEjNnYejgCi0TV4jF7TVuWTxBuPsr7FrhuzZesVuzuFVrs01HCH/ADN0Wnq9hKeUZqaplZ4ucLKs7N/pwzWiwJ95TRt781vanZDFado3L6aobfQA5T9ytdNQV1GT65QzxjuxpkH3aqrRpilijcyxWQ12c2YQPB3NSmA/H9w5Fo0wf2Q58pDOvO6yZKfKLR3e7p8P7qOCGoqKgU9JGXzv4QLXDT4+CRCJljNc4uZBHHne45RCPfJXoeymy7cMvW4m2OWvdyYOUfayytmtmYcDjFXVhk2JuFt69vuDsFsnmzxI/QHo3kVppX2unfG2S7iSTqbqF7mmQOtcu5KrnEkBwD8x4QVtMMw95cXzNGbsprTcsc2WKwyqKkbFEJf+q73lns4hZWhpjaQpPZwayk3IuF1Upx7eVe83XOa2FmaRwFxZoK01bUCJ5mqfcYLtaVTF66ClidV4lJw29jBexd4N8VyeG11TjNbiVTVG0Je3cREWyiyrluvixfbY1lW+d+eY52H3Wdli1bt2xsudzSxrjYdraq6TNDqBc+K02M1EklNaw1e0G3OxKikbWm0xZkUcOIPFLX76a8hDmcXKMatPmvXsK9J+JRRNFRDHMxjNbe9fxXkWD4vRh0jamoMZhcYmNIs0ALYVtYyGKFrC4xPfrINLjwW84qzCnz3rZ9P7NY1Dj2C0eJRMLWTi4YebStyDqvmvY/aXFMJlibhta59NEM8lI9hyht+Xmvo6meZqeGX+Y0O+4XDesRL0sN5vHbICqrW87K5UbCIiAiIgIiICIiArXK4qh5hESoP1UTgdC3XwUqtvZ2UKIJjp5P6a37utwUA83SfsvNcce5uD1EsLbyNa07v66r1r0z07X0GHzg2fHIbFeWYi2KSmnzkvD4y2w8l24Z6ebniOStNJHV0tPVRvD4Z25swWr2pqHjBXNhB96y0fosc9uz9dE9ziIaotaD8IsugxyLNhLx/qW+3PaNOFZJvLav5dTZbenAdCGuAstMRkeOi3tCzNACuaZnbprEaUa+SJwyOcwea2FPX1cTQ0Pc/rxcliTx8TVmMiu0K0R9qzLMjxQgf4iIO/o1WUzEaapPBeI+K1e5QwkjhfqrRaVZiJdAyrlY20Ml/ELKixSoZ+JDHJ+65MU8w1a4jxuq7yeH4iVPyI4Q7NuMQl1pqeSMdxqFkxz0s+sFWwHs4LiIMSkYRvGucPDmso19HNbNwH/MU8olGpj07LK7m4f9itLwLhwv5hc7FLY3p6l1+zDosyLFqtpyTQtmj8HWck8ZI5Qz5o2SXvDEfIarHfQU7tcj2u7I3E4XW3sErP/JTRVNJMbRVEbH/LI2xWc42kZGC/C5TcxSMHmsZ2H1Tdd2HD8h0W/wBzJbiDJWnq0qNzdyfZsKrONrXPpz73RM0kDmSeLdFLFMHDLc5ezTYfZb1xEjOJjXHyWNLTRPGrcvks7Yl48nbS1WG0VUDvKOJ9/wAuX9QtDVbI0T3ExNfTHpZ2YfquyFDxndnh/qso56B9/e/8lX42sZnAVOxlS1uekro3u5EVGmXyst/gmDwYTTWhc81Z1lnt7w+ULcPp5YgdCVA5znaOYBbkSrRRf5YkjebujeXSsPV3RYsly/LluT8I6KV4zuA4M/Syz8MoXtl3lSBc/ZTwlW+SIhXDsMyhssw8RfotwxnDdp07qrWkkDm1VllZTNudXfKtaU4vMyXm0o5MkLM8jru+FvdarHsRhoY4p697TM/SGIHqqYtidPh1JNiFdIWRssGNDblzjovO6+onrcWbVVsJmqZXbkAN4WN6DyS959L0ppfVyVGL4yyrrRvpGx+xiPKI35rqaLD20cR3km+mkcHPk+G/Zqjw/D46Kmc2Qh8uazXW5rYwSbynZw6WP3WTVY+kbN0uFz21WE1LaFk2HxukmjkaS0dr6ldbAOFWytDmuHxHkFbZEbnbi4NmcWxGscyighrnVDnObHEBm5eK6zZr0W49jMNFBi1LV4TuZC4ySWLWx2+EX96/RdF6Jad0+2sRkuHUzS4DpYiy99bbLqAs5yWdNcNZ7eObB+iGTAMUlkxfGH4pRsfngjLcrie7rfsvYGtMYsxvDoAOyl07aqqy22isR6WxXy8XNX9UCIsIiICIiAiIgIiIBVp6K5Wu5hESKy4ziw1VQ8EuHyrRY9tZgOAOZ/GcTp6NzjlAldqSeXJIhEzEQ0fpehjGyzpXAZmSNyk9LlePTN3UbmniIaTm+i9H9I201Hi2DS0VEySUXa9s5b7J2vTqvOKg5mNJIkcQ4kO0HJduGOu3m+RaJv01mzeFQYZhd6d7n+uOM0hd83JZmLAfw6UdALKuH5BhtKyPKQxvJpVuKODsNndyAHVdGnNadvP6pvGLLc4dmMAAK1dXYvaA4Zj07LMocQo2P3JqohIOl1zW1ttXbbyRaDusuFtmAFYb5eBrmuDm3tcLOpzmZ5aLSsbhnaZie0rWDsqCOPPYPL/MKZrVUx8YITicmlxGWalnjO7aI3PDefdZM4yDO8ta0c0x9gMNMcoNqhnVZONNb6jMRIxnLpdTwWi8sF743sD4i14JtpoghBlFu3u2WumhMYpTJK9sb7Wda2q22KSvgpo2wmLOdNTqVWaLxdj7h1yWuI8ipIqmoicQ1xPgooJnQ1kVNP78ou0j3VkyRneO0tZU1pO9pGYlI38RlypG4lA85XNDSsKSMAFzr5RpdUZGx7i1oFx8RTlKOES3tK/QOily/wCpZjcQqmH3xKPz/wDC5AsfvC1j3gjspIpqiM3EmX9Vbmj44dhHibZDaogkYBrmjIH7rJhraOU5WztafzNN/uuRjxWduj42vA63UrMQgm0ka5p8tEi6OOnaCJpGZs179iFaYnFw95w8lysMkNwYp8h+UOWwjxGsiY7d1OluRHNPae4bYuzOcwixv2UdTEyRwa0DQa6LHdjbXRQZqaQSgcZtosh2KUcou28b+ucWU8UTaVlPQxRHM2MAqd+Zzsjm3a3l4qE1kDuVTD91K3EKaOHjcHuGjcmt0n8VYmbdMiaSOkgEhsXdGLVuvUTmSR3S+XsoKyRzpDLKSezQpW2lcx7CQT7yxm8zLauPTj9tqqWoxulw6KLSFgkvbRxcs2hwptLkmc0SVJFiD8Lu6z6iIVFdJK9rc7Tla7rYKUA5s1+K91E+12PG189U7M4mOE6XWRHY2bGMsY6KRoynM0AZ/eVrGhj9NGqDtO3hGnJVDGkl7jlLRoVRpWJitQY4GRQ2M8rmhje4vqrcZ0ms9uw9DYEm1+KvufZ0zNfqvb26tBHJeS+haJja7FpMoD8jWl3exXrTTpouaenbT0qVQc0OqBF9rrIgRAREQEREBERAREQCrXK5CEEExDI5HeC+YWVBxvbaqqa4MkqYZH5g/wCENPBovqJwBGv6rzP0m7KwyUEmL4XRBuKQuGd7BxPZ10HgtMcxE9sM1ZmOnA4o/wBXoJqiv9kxxzXtp/wtTh1dh2JN/wAHVU9S9zSMkbruGigxSZs2G1G+cY3OaGtjdfN9QV5GW0NNiFRS1LX08jeKN0LiL/ZdU3iI6cFcc77ey4e0x0Tc7XtdHw2e2yxsXq6akweomqzZll5/heLVlCyI4di/PTcTcr+ObVdv6tVYrLS/xaGjdRxDeSxxk2l+qvjtyZ5K8HEz0dXjURmnL6GkI4YmO1eO60NdhQpmtMDHNaxwB4rk+a9PrWb4vmdEIW+6xg+FvT9Fxu0Ee7Y7j4AozUiE4bzMsDCcQlpZZI2Tb5rXe72XomHSMmpmSR9efmvMtn2mQvsOZ5rucEDoS2PWxN1TFtbyNOjZ0UiiyZnDUqULoc8IamnjqY2smdla1wcD4hWVlOKrD5IcvF0cFlEC3IJ0VZW20VbSzzUcVCWbxwLcru1lfjsbI20JDb7mbM93hZbrxHPuo3Na7RwBBQiWqxfdzVGEvZoGzAX7iylxzOynbKw5XRauHzN7LIFDGypD78I1A7K7EKVlW5jb8LHZnDwVdL7YdbVMjgpnwt3jHFrS3+rr9FJngdUGCPSQC6xpsMcwySAm5lYbdmpViaLFd/G0buBvO3vAqOKYsy3RuY4taNVC6LTkrKB4qMQqJgXBhja7Ktg4Dso4LcmscCy2UalWvpi4XJsti+MPACt3Hio4Ji8NYacNPfxHNVa6dn4cpb/Us50NjoonRE8+arxsnnCkeJVbNCM4WR/EIpABJHxeKxHRGyhdAHe9n/080mZgjUs8zxO91rbKSOuhgkiGch4N8oC5NmPUEeJOod08Te7vHHhPj5LbBrmghw1+6ry2m1eLrG10eKUkr6VxMjHDOLcgsqk/DZ2Wj2dcW1MulhkN1m4Tc1+JvJNixmXXQKke14noH48v9RVysjOr+97o/mr8do2vLtFGX2IKsc8AeKxpZRqrxVnN2VJVho8FGyUVUrbNGdnJ/Vvey17GuqZA34Qs8DctDGjktKUmfbG2TXpvtidpWbP7TB8gccMrGiGd38gjk4+Z0Xv9JNHNTxyRSNlY4Xa9uocF8zMjDwbgWPMd1vtntpsT2feG08xqaQOu6nJ90eHZZ5cG/Tfx/J71L6DHJVWn2dxWDGcOhrqd1myaHz7LcLjmNS9OsxaNqhVVGqqhYREQEREBERAREQEREFCNFFJEHHUkDw0UyoeSDldrNmcIxXC6011GxzzG4mSNuWTl3XzXHsTg0Jc6jfOZScxfOc30X1liTM9BUsGmaNw/RfN+Qb6aKxDon216rfDHKdS4fJnj3Dk8Q2ZNXeOmpYZWAe0kbGC5vhfms/ZmJ+F4ZU0dW5wjhN25zd1luY92+pqBGcgbxO05rBx2GskoJZMOncysvoOhC661is9OC97WjtrKqqNRI8xixt+GTy8VxePPqKw7ikO9jaeNzfhK3NVh1cWN/iNXTBp5xwtOY+ZUtGRTkQxtG5Pb+6rl2tiYOzuGSUkQ3jb3XW0EAieCTmKhkBMQyiwWRSBwAzaq2OOkXnc9tkW31BVwKsB4Qrge60RC/mlrIEKiRRUIVURGg2ty1VHWDQALE87KqtceWpCJ2tY8OlcHnTxVrcr28VnsBIsFRkeeZxOo8Ugj3UEjTwEXtbqgpHFHFIXxtFy0N07BXkKOlLjTuLhldfn1UtlBta5umhVhBHVTBWuGqgWWu1W5B4K/kFQqdiN0YUUsIcwt1u7r2WSVba/PmqzG1otpppsEo5XMc6JmZnJ2Xp2WcY+dwDYgaCyy8uqkEQMN+t1nxXm+12F+zZUPDbnIQs7C48sL5CdZW2PhZYdEBknHRbBnsqdnQBp/ZZfbWvpgsPG7yVHu1KiaTqopJADq6y0rEqWsTONyQsU3ldlj1HXwVHudO/JH05nusynjbGy3uu63XRWrmtK6FojZlA17qanYAXFxzEq1g00UjSAD+q14sd/tfa3JGx5HNeHBwJzOYdL/AFVpOgPRZuz9LDW7Q0GH1TnNNZJuwR0HNZXyVrHbow45vbp6n6I6d7dnnT2LWyyZm5uy7+6wqKmgpYYoKdoZFFo1oCzV5V7crdPax1410q1VVAqouIiICIiAiIgIiICInVAQpdRl1tSbBBbUi8MjRzIsvnGtjMGK4qx+jm1T19GPkDntaHW6/RfP20bANqMadNICz1hz2ZeoW+GdS4/KjcNQwBlbLGObocx+6laMz2M8VoNpMabs7U0ddVR72CqtA5o0yfmXRBuSZjmvGlnF3cELri3e3n2r+LicWFpHf1H91hxdPNZ2LkOq35b7vMVgx3B05X0UX7Vxy30v/wCuxT0x4AsXMXQNupoHHKFpX0iZ7bGM6K9QxnRShwU7W2vHJVVocLJdBcqXVrnKN0pCjQlJVMxUO9J6qoco2jaUuVL9laCl9dENrtUVASlypNqoqA91ddQlaRqqZVdohtYoLHKgIHNWzOs27XMH1WvlqnPOTiB7sbmUaV9NiXsTeCwA5LX7qocOCSNp7TcBd5d1Vj5gTCWZKhurmSaEN7pFdImzcUIBiqT5LKqnSCgY1jW7x9jc9lgUdVHR0EtZVOZFTNcC97jwuA+FvdcZgOMYjjW2Ar6t+7ow58cFO0WGTofsuX/t207o66STie7rfKsN/tnWSqljZNMWkhjXFtv7LCiqxDIJHECM6/RdcQ45s20UW4jaW+8p2N3tnP5pA+KeFsrJA8HnfQKbThc0BrPPmt46Y2laDlFkNjE8O0a7qrQ0yF7swICSHLCJXFjWMu67jYG3RZZMnGO18eKbSsrcQjwynE1QzO13DFGObiu99D+yFZLXt2kx4Fj/AP4sJ+HxWl9GGyE22GJsx/HYHw4XTG1NAeHeOHU+C9+hiaA02tZtgOQH0XmZLTaXtYMMUhcXBrmjkVKrcg0vzCvIWenRCg5lVQIgIiKQREQEREBERAQohQUKxZ52wtdJIWsY3UvdyWUVwHpYdUR7PAxl7oDMzeAOsRqle50pedRtqdrdtH1LJ6LBPYtcS19V/svOi0XyG4bzeXm5kKyTLTvc4QxvY0fDdY07uIbziHQBdtKaeblzTaHIek6klrsFgZBE8zGQWjaL3/Kuup/wqVrgONgaQT7ptyUFe+SJ2GvjAO8qN3rytZZDXWnzXAcXa3C3rRhy3VxE5Npcws4POn1UbWHK0rb4nRiPEDH3OZW01I578rAM17WKRjmzK2WIXRAviDWjVViJA5Eea3FLgtbMWxsjOYX5iygdSyNc5ro3NLOE5lbhpny32gZK0DW9/JTZrdQhGTRzVEaYa5bg+KnSYslbIL2ury9YslPI1tw+47KFznx+8i3JmvlHdY75Bfmsd0+bUclC6VE7ZrZFI1/itc2VTNlVdK7Z7XKQOWFHJyUwfcppNZZQOiKFrleCi6Uc1WytbcquqJgQC6p1V3RNJQuibqXPfZvOwWLJitBSzbuaWzv0PmsotcTuS1zojqcpsSpY4qJkTvV46e0ehjnZdzvIpXpneJt6SwvbW04IeyeF2gFxYLRYrhLZXQn1mWPM7d0shdZ8b+jPFpK1lM6aj2hZHCDHTVPINOjXLfbTsJw/C5GvD5W1LS6+mWynJeNdK4sFotuXF4dS4tj8c9NjdS9sEUhYxg0yWOtvArfYNgf8Fa6QS74uaWxPPwLoKSjElQ52UiJ2uY87q/aNoiwhrxpkcAD5rnpTt05b7j8WhfIN2BHq62Ug91n4dhlMITJV3kLtMngrKSlIDpnjUnQLOJIbwcz07LqiunFbJv0hpKeGkmdJh730xvxMJzNcsmeppmccjhG6TT2bTYeJVsY0bF8R0Wsx+WOnfHHGM73H2jewWWTJxbYvHnI2jHQmN85kyQwi7j8y2ewOylRt9icddWB0WzlK+7Ry37xy+gWs2G2ardtK/wBVYXw4FC4Gpm+b8g819LYPh1NhVBFRUMTIaWFobGxo5BcN8s2er42H4/aeKnZHC2OJrWNDctmCzQPJZEbbNA1PiUAsrxyCydgEREBERAREQEREBERAREQEREFq0u0WFQY1Qy0VU0hkli17OjhyP0W6IUZYbuN7HokdItXlGnzTilVQ4bj1ZhbqyMVVNYOdLwZrlXuJMYJawt57xp5r2Dbr0fYTtZE+WpiZBiAbaKriFnt8/BfPWP7JbSbGv3eIMlbR5rx1tO67SPzX5LSuaa9OS3iw22LW3VA4ta4CpuL9NOazntLZQS1zA3xXnuMY5tLFQvbBJTV9JfNvJIzvI/sthSekLD3th/icFRRktymS2drj30XVjzw5b+Pr06bEKf1l7ZibTDTzCvpKaKIOPGJCbjzWPh+KUGJkuw+tp529BvA132K2Tqpjo2xV7Hhrfij4T+q7KZquHJ49mV/Fat1hNLo3lfmovWRK4mUWP3uo3erkAtlD29M2pVZYXFusRBI0tysteNbOeZtRK+KCXo26ikw9sgeaaUPceV9AomRuadDc/KCqF7IDvJ7sZFxafuovWKwvjvz6W/wupY0mSF+VrSSQLLk6h1U6eThlaA7la/ktLtVjGIYrWTNqa6ofTN/DhZowjvotLFTMjkjlicBG4Ee0lP16rgvniJejj8TcbdU6q9Uu2pc4OJvqxXtqmuGYnh8dFgYLXMZWQR1Rd6pJdoY7Vlx17reyYNTzVRdRDclwu0N1aVas82WXH8bHbK13JStfl15rBmiNFXvpJ5Gb5nQHmshjxl1HIXWjC0aZkcwWQyQEKFkHCHN4gbclJuXt8D2TRtkscLK5rljAub8Jsr2vbfmmlolmNcrg5YrHC/NStI7qU7SOOqrfQqO+qFwsVK+1+bRv5eXgrZKhkWR0jc5aeDTkVYEdwtNwCOvgs7ppOmppoY4sRdXVDnF4OaNvQFZM8rsVdE+p4G0wJaPmN73UrYyHEOaCw+6VY+N2S0gsbHRYadHJvMNe/wDh/tCXudyv2VuKNElOxkgDmaHKe6vpRu8Miv71j9lSs444vEK2P+zLL1VhyjhbzsOyuiLG97qRpAIBtrooq2XcQyS2Do4xmcR0C6sluNXHirysx62qFM7PGy85Fomnr4n8qs2R2Tq9r8ZdRsmeKca1lWPhHyg9+ytwnBa7arGjQ0DXiR2s0h5QR+f9l9LbMYBR7P4RBh+HRNYyNti4jV56kryb3m0voPHxxWqfAMHosEwiLD8NiYymiZlGUe8bak+K2UNgA3s0K8N0HJA3UnqqtlyqFRVCAiIgIiICIiAiIgIiICIiAqHmFVEFrlRX2SyI0jdYNuQsCspIsQpZaergbPSyNs6Nwu1y2dlQqND572+9FtZhJfWbNQyVdG7V9AHcUXiD1HmvKa3CY6yqMkJ9WnfwiPJw5u1ug8l9qyaO9248FwG3Ho3w7aFjqqM+oYkNWzRaM/1BRo1D5Gq8EjikyTMfSyX9+PhufMKWKoxzCBaixN0kfyT+1J+rl3G1WzdfgM5pcYhZFIXezkI9nIPmaei0zohG48PA0D3tXJztCfjrLCj2zxKEt/iGDA95KZxP6HRb7C9sqGolayHE9zMecU/Mf2WnqIop2kEarU1eARzxvaA3KbO8dCtaeTaOmGTw6TG3r2d74Wve+N7nDmBl/ZanHczcOs153Oa8jrdO6phcjJcOpJcxDmwjl3WRJVZXX3rCH6GN4XbOWbVeVGGKZOnn8dLXU8JYCyeLXJbnqoRWvp6OWnGEsklbykmbqL87Dku0qMOo45czWTQvfr7J1mq+LBmS6nEpi35A/VcERynT1IvFK7cDT0cri2erO7iZcgdT4WXaQ1jsNwOB0jctRO3NDGedlnT0WG4PCyrdE+aqvaPfOzOJXG4li5kxV0dUTUTP4pCP+kOgXXj/ANbjy2+Vm0MUNUyOonbnqJDxP6hbyowim3AFM+QSO015LFwWrwuaGN1Y6SKoc3k7ULoqFrXxmoBzNcbNtyXZiryefmni2LMJpKiNsNG+zg0C5+ayxpMJfqWm+XhPmFe10refuq5tZK02jkcGdlpas+mMWhrZKV8Z1Gnko3tY4WyZV0MeINtxxNefFVAw+pbaYmN/5VXjK8TDmPVGk8D9eytLTFzut+7CWuL3QSh7WjM0dViVOH1UDWuyZo3c04rNTvSSqbw91NOA2QiRpa/ssdzWk6O5rOV4TB/LVH1MMTMtQ6wfo3zUW4y8lZNEyWJ7KhhdHbUKjSJZMdTBUAmnkD3RP3ZaDeyvyB0cpzXsbBanBKGjw1sraMGEv0IPVbISglpbytZRMLco22kzt3hLD+YBKo8EXkpHt9hGy1yHNdZRz05k9q6R+RjnEuPIeACrSYrK2Sk2jpCBmsBo6+j/AJUNDV4jOzBcDj3+JVQDn5hwwx398qKtq3URpYKOlNTilc7LS0zObr/E7sBzXt3o52N/9r0ZfVSCqxWq4qmp7fkb2as/Izb6hv43jcY3LZ7EbL0uy2EspKVmea2aaY+9I/8A2W+jcMwJcSCfePU9lkMuWi6r1XFEaenHpVFUIpFFUIiAiIgIiICIiAiIgIiICIiAiIgJdFSyCt1a4qqoUFvPwQsaSCRcq4BLINPjeD0OKUTqfFKRlXA4ZSwi9r9V4Vtz6MKzAs1Vg7Ja/DRciMayQ3/cBfRUYcGlp591buruzHhd4ciomNpiXxh6m/OyzmAnQ3aR5+ShrG5Znx2Ie0HwuF9Ibd+jGhxtzq7Ch6nibbu0Ps5D4j+68U2kwLEcKhkjxzD5IagaMlJOUgdiqa0t7YWz8pGFQGLPwuyZHcyf7LcWtEWx5HX+bUj7Lk4GMrq6OCNk0ExZnBDjbz8VnibEqHIZRDUNccrdMlz/AKVemX6ly5MP3DamMtcS92YjzV0Eh3li0WWvGMMe7d1MElO/uTdqyqJ7aw3o3NlPgbfutLTET0z479tPttVNoxLMHANYwZQehPVef0G+ie6oMzd9KfaX+JdTt3K7fPgc0Oc/K1zTzFlo4MNe5xBezM/UDsnyNaY6w2FBUClhdmkZGT21H6ru9nsaIw2GIMZNHGLZm8yuDZR3YWmLP49FiOoK+lmE1BVTQy3sGjVqvi8viyzeHF3sQxClmA1fTuPwycX7LLbC8tGTdPH5T/ZeRRbTY5REevUtPWNbzkZwO/RbWn26wsuYKmKsopDzfI3T7rvr5tZebk8CYnp6BLE5h42frZUbZg0jIWDheLiqgElHWU9UwjqQ4/qs5lYx5tNAb92Leuat3JfBairC8Fxie1hIsVL69UQw7uS7287nVWi0jwyKSNxPKN/MKlRC6BwEoeHHo3ULSYiVItMJX4nS1GtRStz6AuaNFY+joai+6lDD0uscxCUXIIZ3VjacNtl4u6ytjWjLpe/BalhO5LagD4mHRRGnewOY+Fxd16WWxpJDCy2mXsHaqYVNRvG705ofha5g5qvBb5dtLLTsc8SSwhovosaSkaBwONx7oXXOZRSt9pkufhDsqwcToaeCijnhlGbNYNvc2UWjjCad2QkOJY64Dg0W87LX4riH8LpRO5rp5pHBkNMzV0snTKO11bidXDRStfUvcYN2TlZ7zz0a3xK9D9FGxE5qIdp9pI718jT6jTu/+LFbQ/1OHNedlt309fHTemy9FWwJwvNtBtBebH6wZi13Klb/AC2+IXpoZdmVxuP3VsLMrfE9FILrDc/buisRCoFlVERKqIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAVRVSyCiKtksgBCiILCNVgYvhlFilKafEqeOogd8Dm31WyKpZRMbHnOLejHD52n+HTy0fBkDffaPovPcX9F+PUM4fQMZU0pdmvG7I5v+lfQuRt72180MbS21tPNUmkJ2+RKjD6qhnlixGkngmaS1skrbHX91rXYextaTIy7gNKgNsbr7FrKClrG2qqeKb+toK4zE/RvgFQZH08D6CZ5uTEcwJ+qrxmPR1L5jrMEmcPXZmvmlOmeZ13WWK2jsMzWxsf8117di/ofxZj5JMJxGN7XD3Zb3P8AZcRU+iba+GR//wCP3oPWKRv9yo1K3TkY4yz4fsVK5ro2l5EnYZuS29Z6PdqaP8bBKt48HtP7LGk2a2gpIhM7Cq1jWnkWl6ninbAfu3sbmt+bRYctDTOjMsjow0kjiC2E0eIuYXS0NVTs6/4d2v6LCinq43kxMcbc97A4D9Qo4TPo5RHtp5cDpmyb6niEDuYkbJbVZNPi20dAfY1jq2P5Kpm8P3WXLK2YmSXdtt0PJUkkp5Iml1O21tTvLH91rS2SvplelLMmn29fSvb/ABXDpIW8i6F1x/2rpcK2swesIdh+Lshkdzik9j+jua4plPTbkudG5zXGwub2UMuC4RVMOcVmccsjWj9VtXybx7cmTw6W9PW2zSSfiRxzQ82vaLX+qtZNHI8td7Bg+RmdeSUlHWYVKH4bieJU9ubXlrxZdJTbUYnBY1baOtZyzNu2U/2XVTy/247/AOP/AE9CYC7WExzDu08X/arX3B9o5w7h+n6LlKbaPD5WXqd9RPHMPH92rYU2JxzRZ6SujezkS5zdPuuivk1ctvEs3eW7OIMEfzTH/wCqrG2SoeyKna6TXLHIWXc6/RaGaspgQ2qqt7K42yRnO4u+VttF7L6M9mJ6alixLF6bczFt46dxvugsc3kRMah0+L4k8vyZ2zOxmH0NPC6rpoKqruHh0zb7orsmtIAeW5n8rDQBXNbmbe1tVIWg2PULz57nb2K1isagZz0AV6taLfVXIkREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBESyCllSyusiI0scwOFjqgbbqfur0RKOznDisPJGxlvuu0UiILHA25Aqha421t9VIiCOWNsrcr2Nc3xCw5sKo5mZJqOmljPMPjBWwRBoH7I4A/nguHW52EDQtfWejzZiqe58uD0tz0YwNXXog87q/RFsnUSNcaCVgHwxzuaFhV3oV2bnFoDVwDwmJXqJRQjTxx3oKwpoeIcSqmg+7mGbKtJP/wCn+XM90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"},{"attributes":{"align":"justify"},"insert":"\n"},{"insert":"3. Compressive Strength Test: Core of Structural Assessment"},{"attributes":{"header":2},"insert":"\n"},{"attributes":{"align":"justify"},"insert":"\n"},{"insert":"This test measures how much compressive force concrete can withstand. A critical step for "},{"attributes":{"bold":true},"insert":"food factory construction consultants"},{"insert":" and "},{"attributes":{"bold":true},"insert":"project engineers"},{"insert":", this test confirms whether concrete can support structural loads for food-grade walls, floors, and machinery platforms."},{"attributes":{"align":"justify"},"insert":"\n\n\n"},{"attributes":{"bold":true},"insert":" 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"},{"attributes":{"align":"center"},"insert":"\n\n\n\n"},{"insert":"4. Test Results & Reporting"},{"attributes":{"header":2},"insert":"\n"},{"insert":"\nFor precise reporting and validation:\n\nTest "},{"attributes":{"bold":true},"insert":"3 cubes per age interval (7, 28 days)"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"bold":true},"insert":"Disregard outliers differing by more than 15%"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"bold":true},"insert":"Average the results to determine compressive strength"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"header":4},"insert":"\n"},{"attributes":{"bold":true},"insert":"Report Includes:"},{"attributes":{"header":3},"insert":"\n"},{"insert":"\nCube ID and date of test"},{"attributes":{"list":"bullet"},"insert":"\n"},{"insert":"Age and curing conditions"},{"attributes":{"list":"bullet"},"insert":"\n"},{"insert":"Appearance of fractured faces"},{"attributes":{"list":"bullet"},"insert":"\n"},{"insert":"Compressive strength at 7 & 28 days (N/mm²)"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"header":4},"insert":"\n"},{"attributes":{"bold":true},"insert":"Reference Strengths:"},{"attributes":{"header":3},"insert":"\n"},{"insert":"\nM15 to M35 grades for industrial use"},{"attributes":{"list":"bullet"},"insert":"\n"},{"insert":"Strength increases with curing time"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"align":"justify"},"insert":"\n"},{"insert":" 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"}},{"insert":" "},{"attributes":{"align":"center"},"insert":"\n"},{"attributes":{"bold":true},"insert":"Compressive Strength of Different Grades of Concrete at 7 and 28 Days"},{"attributes":{"align":"center"},"insert":"\n"},{"insert":" "},{"attributes":{"bold":true},"insert":" "},{"attributes":{"align":"justify"},"insert":"\n\n"},{"insert":"5. Drying Shrinkage Test: Ensuring Long-Term Stability"},{"attributes":{"header":2},"insert":"\n"},{"insert":"\n"},{"attributes":{"bold":true},"insert":"Drying shrinkage"},{"insert":" is the reduction in concrete volume due to water loss—affecting serviceability and aesthetics. It’s especially important in "},{"attributes":{"bold":true},"insert":"cleanroom and sterile zones"},{"insert":" of food manufacturing units where structural deformation must be minimal.\n\n"},{"attributes":{"bold":true},"insert":"Procedure Summary:"},{"attributes":{"header":3},"insert":"\n"},{"insert":"\nCast and cure samples in lime-saturated water"},{"attributes":{"list":"bullet"},"insert":"\n"},{"insert":"Measure length at 7 days"},{"attributes":{"list":"bullet"},"insert":"\n"},{"insert":"Place in drying chamber and monitor up to 90 days"},{"attributes":{"list":"bullet"},"insert":"\n"},{"insert":"Measure change in length with 0.001 mm precision"},{"attributes":{"list":"bullet"},"insert":"\n"},{"insert":"Report shrinkage as a percentage of dry length"},{"attributes":{"list":"bullet"},"insert":"\n"},{"insert":"\n6. Reference Links"},{"attributes":{"header":2},"insert":"\n"},{"insert":"\n"},{"attributes":{"link":"https://theconstructor.org/concrete/compressive-strength-concrete-cube-test/1561/"},"insert":"The Constructor – Concrete Cube Test"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"link":"https://civilsitevisit.com/compressive-strength-of-concrete-test-procedure/"},"insert":"Civil Site Visit – Test Procedure"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"align":"justify"},"insert":"\n"}]}
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