Question

If sin theta=5/12, then find the value of sin^2 theta- tan^2 theta ?
Plz answer urgently needed

Answer 1

Answer:

plz check again is the question right??

Answer 2

Answer:

Step-by-step explanation:

Given sinthetha=5/12

Sin thetha=opposite to thetha÷hypotenuse

So ,hypotenuse=12 and one side of right angled triangle is 5

5^2+x^2=12^2

25+x^2=144

X^2=119

X=root of 119

Means x=adjacent to thetha

Tan thetha=opposite to thetha÷side adjacent to thetha

Tan thetha=5/root of 119

Sin^2thetha=(5/12)^2

Sin^2thetha=25/114

Tan^2thetha=(5/root of 119)^2

Tan^2thetha=25/119

Sin^2thetha+tan^2thetha=25/144+25/119