1 + sine/1-sin
=(seco + tane)2
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Answer:
(sec° + tan °)2 can be written as
{1/cos °+sin°/cos°}2
now take the LCM first then square it
(1+sin°\cos°)2
Step-by-step explanation:
now,
square them separately
(1+sin°)2/cos°
[1+sin°]2 can also be written as 1^2 +sin°^2
now using Identity a^2-b^2= (a-b)(a+b)
we will apply this formula in this (1+sin°)^2
(1-sin°)(1+sin°)/cos^2° _eq1
* we also know the formula that sin^2°+cos^2°=1
we will apply the formula in eq 1
(1+sin°)(1-sin°)/1-sin°^2
now 1-sin^2 ° se upar 1-sin° cancel ho jayega
1+sin °\1-sin° hoga jo RHS ke equal hoga.
hope you find helpful
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