Simplify: (3 root 2 / root 6 – root 3)+(2 root 3 / root 6 + 2)-(4 root 3 / root 6 – root 2)
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165
(3√2)/(√6-√3)+(2√3/6+2)-(4√3/√6-√2)
[(3√2)×(√6+√3)/(√6-√3)×(√6+√3)]+[(2√3)×(√6-2)/(√6+2)×(√6-2)]-[(4√3)×(√6-√2)/(√6+2)×(√6-2)
=[3√12+3√6/6+√18-√18-3]+[2√18-4√3/6-2)-[4√18-4√6/6-2)
=[3√12+3√6/3]+[2√18-4√3/4)-4√18-4√6/4
√18+(√18-2√3/2)-(√24)
√3(-√2+√6-2/2)
√3(√4-2/2)
[(3√2)×(√6+√3)/(√6-√3)×(√6+√3)]+[(2√3)×(√6-2)/(√6+2)×(√6-2)]-[(4√3)×(√6-√2)/(√6+2)×(√6-2)
=[3√12+3√6/6+√18-√18-3]+[2√18-4√3/6-2)-[4√18-4√6/6-2)
=[3√12+3√6/3]+[2√18-4√3/4)-4√18-4√6/4
√18+(√18-2√3/2)-(√24)
√3(-√2+√6-2/2)
√3(√4-2/2)
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Answered by
93
Answer:
here is your answer mate...
Step-by-step explanation:
(3√2)/(√6-√3)+(2√3/6+2)-(4√3/√6-√2)
[(3√2)×(√6+√3)/(√6-√3)×(√6+√3)]+[(2√3)×(√6-2)/(√6+2)×(√6-2)]-[(4√3)×(√6-√2)/(√6+2)×(√6-2)
=[3√12+3√6/6+√18-√18-3]+[2√18-4√3/6-2)-[4√18-4√6/6-2)
=[3√12+3√6/3]+[2√18-4√3/4)-4√18-4√6/4
√18+(√18-2√3/2)-(√24)
√3(-√2+√6-2/2)
√3(√4-2/2)
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