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Sia ? 6 years, 4 months ago
12 abx2 - (9a2 - 8b2)x - 6ab = 0
Comparing with Ax2 + Bx + C = 0, we get
A = 12 ab, B = -(9a2 - 8b2), C = -6 ab
Using the quadratic formula, {tex}\mathrm { x } = \frac { - \mathrm { B } \pm \sqrt { \mathrm { B } ^ { 2 } - 4 \mathrm { AC } } } { 2 \mathrm { A } }{/tex}
we get {tex}\Rightarrow x = - \left( - \left( 9 a ^ { 2 } - 8 b ^ { 2 } \right) \right\}{/tex}
{tex}\frac { \pm \sqrt { \left( - \left( 9 a ^ { 2 } - 8 b ^ { 2 } \right) \right) ^ { 2 } - 4 ( 12 a b ) ( - 6 a b ) } } { 2 ( 12 a b ) }{/tex}
{tex}= \frac { 9 a ^ { 2 } - 8 b ^ { 2 } \pm \sqrt { 81 a ^ { 4 } + 64 b ^ { 4 } - 144 a ^ { 2 } b ^ { 2 } + 288 a ^ { 2 } b ^ { 2 } } } { 24 a h }{/tex}
{tex}= \frac { 9 a ^ { 2 } - 8 b ^ { 2 } \pm \sqrt { \left( 9 a ^ { 2 } + 8 b ^ { 2 } \right) ^ { 2 } } } { 24 a b }{/tex}
{tex}= \frac { 9 a ^ { 2 } - 8 b ^ { 2 } \pm \left( 9 a ^ { 2 } + 8 b ^ { 2 } \right) } { 24 a b }{/tex}
{tex}= \frac { 9 a ^ { 2 } - 8 b ^ { 2 } + 9 a ^ { 2 } + 8 b ^ { 2 } } { 24 a b }{/tex}
{tex}= \frac { 9 a ^ { 2 } - 8 b ^ { 2 } - 9 a ^ { 2 } - 8 b ^ { 2 } } { 24 a b }{/tex}
{tex}= \frac { 18 a ^ { 2 } } { 24 a b } , \frac { - 16 b ^ { 2 } } { 24 a b } = \frac { 3 a } { 4 b } , \frac { - 2 b } { 3 a }{/tex}
{tex}\therefore{/tex} the solution of the given equation are {tex}\frac { 3 a } { 4 b } \text { and } \frac { - 2 b } { 3 a }{/tex}.
Posted by Neha Sharma 6 years, 6 months ago
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Sia ? 6 years, 6 months ago
Since, 237 > 81
On applying Euclid's division algorithm, we get
237 = 81 {tex}\times{/tex} 2 + 75 ..........(i)
81 = 75 {tex}\times{/tex} 1 + 6 ..........(ii)
75 = 6 {tex}\times{/tex} 12 + 3 .........(iii)
6 = 3 {tex}\times{/tex} 2 + 0 .............(iv)
Hence, HCF (81,237) = 3.
In order to write 3 in the form of 81x + 237y,
Now,
{tex}\style{font-family:Arial}{\begin{array}{l}3=75-6\times12(\;from(iii))\\=75-(81-75\times1)\times12\\=75-(81\times12-75\times12)\\=75-81\times12+75\times12\\=75(1+12)-81\times12\\=75\times13-81\times12\\=13\times(237-81\times2)-81\times12\;(\;Substuting\;75\;from(i))\\=13\times237-13\times81\times2-81\times12\\=237\times13-81\times(26+12)\\=81(-38)+237\times13\\=81x+237y\end{array}}{/tex}
Hence, x = -38 and y = 13
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Siddhant Singh 7 years, 6 months ago
1Thank You