if cos theta + cos² theta=1, then sin² theta+sin⁴ theta is equal to
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Required Answer:-
Given:
- cos θ + cos² θ = 1
To find:
- The value of sin² θ + sin⁴ θ
Solution:
Given that,
➡ cos θ + cos² θ = 1
➡ cos θ = 1 - cos² θ
Now, we know that,
➡ sin² θ + cos² = 1
➡ sin² θ = 1 - cos² θ
➡ cos θ = sin² θ
Therefore,
sin² θ + sin⁴ θ
= cos θ + (sin² θ)²
= cos θ + cos² θ
= 1
Hence,
➡ sin² θ + sin⁴ θ = 1
Answer:
- sin² θ + sin⁴ θ = 1.
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