if xsquare2 + ysquare2= 6xy, prove that 2log (x+y)= logx+ logy+ 3 log2
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Step-by-step explanation:
Given that,
x² + y² = 6xy
or, (x + y)² - 2xy = 6xy
or, (x + y)² = 8xy
or, (x + y)² = 2³xy
Taking (log) in both sides, we get
log (x + y)² = log (2³xy)
or, 2 log (x + y) = log (2³) + logx + logy
or, 2 log (x + y) = 3 log2 + logx + logy
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