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Sia ? 6 years, 3 months ago
According to question we have sin (A+B) = sin A cos B + cos A sin B, we need to find the value of {tex}\sin 75 ^ { \circ }{/tex}.
Putting {tex}A = 45 ^ { \circ }{/tex} and {tex}B = 30 ^ { \circ }{/tex} in sin (A+B) = sin A cos B + cos A sin B,
we get
{tex}\sin \left( 45 ^ { \circ } + 30 ^ { \circ } \right){/tex}
{tex}= \sin 45 ^ { \circ } \cos 30 ^ { \circ } + \cos 45 ^ { \circ } \sin 30 ^ { \circ }{/tex}
{tex}\Rightarrow \sin 75 ^ { \circ }{/tex} {tex}= \frac { 1 } { \sqrt { 2 } } \times \frac { \sqrt { 3 } } { 2 } + \frac { 1 } { \sqrt { 2 } } \times \frac { 1 } { 2 }{/tex}
{tex}= \frac { \sqrt { 3 } } { 2 \sqrt { 2 } } + \frac { 1 } { 2 \sqrt { 2 } }{/tex}
{tex}= \frac { \sqrt { 3 } + 1 } { 2 \sqrt { 2 } }{/tex}
Posted by Jayasree Ammu 6 years, 3 months ago
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Sia ? 6 years, 3 months ago
Given, {tex}\angle{/tex}B = 90°.
Let BC = 9 and AC = 41
sin A{tex}= \frac { \text { Perpendicular } } { \text { Hypotenuse } } = \frac { \mathrm { BC } } { \mathrm { AC } } = \frac { 9 } { 41 }{/tex}
By Pythagoras' theorem, we have
AC2 = AB2 + BC2
{tex}\Rightarrow{/tex}AB2= AC2 - BC2
= 412 - 92 = 1681 - 81 = 1600
{tex}\Rightarrow AB = 40{/tex}
{tex}\cos A = \frac { \text { Base } } { \text { Hypotenuse } } = \frac { A B } { A C } = \frac { 40 } { 41 }{/tex}
{tex}\tan A = \frac { \text { Perpendicular } } { \text { Base } } = \frac { B C } { A B } = \frac { 9 } { 40 }{/tex}
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Gurcharn Gill 6 years, 3 months ago
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