Find the values of x and y if (√2)/(3√6-√5) = x√3-y√10 .
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x3=(1/2)3−(3(1/2))3x3=(1/2)3−(3(1/2))3
=>1/8−3(3)(1/2)=>1/8−3(3)(1/2)
2x2=2[(1/2)2−(3(1/2))2]2x2=2[(1/2)2−(3(1/2))2]
=>2[1/4−3]=>2[1/4−3]
=>−1=>−1
7x=7(1/2−(3)(1/2))7x=7(1/2−(3)(1/2))
=>7/2−7(3)(1/2)=>7/2−7(3)(1/2)
x3−2x2−7x+10becomes,x3−2x2−7x+10becomes,
=>1/8−3(3)(1/2)+1−7/2+7(3)(1/2)+10=>1/8−3(3)(1/2)+1−7/2+7(3)(1/2)+10
=>4(3)(1/2)+61/8
=>1/8−3(3)(1/2)=>1/8−3(3)(1/2)
2x2=2[(1/2)2−(3(1/2))2]2x2=2[(1/2)2−(3(1/2))2]
=>2[1/4−3]=>2[1/4−3]
=>−1=>−1
7x=7(1/2−(3)(1/2))7x=7(1/2−(3)(1/2))
=>7/2−7(3)(1/2)=>7/2−7(3)(1/2)
x3−2x2−7x+10becomes,x3−2x2−7x+10becomes,
=>1/8−3(3)(1/2)+1−7/2+7(3)(1/2)+10=>1/8−3(3)(1/2)+1−7/2+7(3)(1/2)+10
=>4(3)(1/2)+61/8
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