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Find a & b if squareroot of 13 - squareroot of 11 are divided by squareroot of 13 + squareroot of 11 and is equal to a - b times squareroot of 143
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\[(a-b)\sqrt{143} = \frac{\sqrt{13}-\sqrt{11}}{\sqrt{13}+\sqrt{11}}\]
yea
then (a-b)sqr143=24-2sqr143
two unknows, u must have two eqs
thats what im thinking
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(a-b)=(24-2sqr143)/sqr143 can't go any further
\[(a-b)\sqrt{143}={{2} \over{(\sqrt{13}-\sqrt{11})^2}}\]
\[a-b = \frac{12-\sqrt{143}}{\sqrt{143}}\]
\[2=(a-b)\sqrt{143}(24-\sqrt{143})\]
yea but there must b smth else to find a and b
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yea another relation in a n b
technically there are an infinite number of solutions pick a value for b then assign appropriate value for a
(a-b) = something so a = something + b and b = a - somthing
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