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- सरल कीजिये root4(81)- 8 root3(216)+ 15 root5(32)+ sqrt225
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- simplify 81^(1/4) - 8*216^(1/3) + 15*32^(1/5) + 225^(1/2)
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- (81)^((1)/(4))-8*(216)^((1)/(3))+15*(32)^((1)/(5))+sqrt(225)
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- The product root3(2).root4(2). root12(32) equal to
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- निम्नलिखित को सरल करें : root4(81)-8root3(216)+15root5(32)+sqrt(225)
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- Simplify : root4(81)-8root3(343)+15 root5(32)+sqrt(225)
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- Simplify : root4(81)-8root3(343)+15 root5(32)+sqrt(225)
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- Simplify : root4(81)-8root3(343)+15 root5(32)+sqrt(225)
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- Simplify : root4(81)-8root3(343)+15 root5(32)+sqrt(225)
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