cot 3π/8 ka man ho hoga
Answers
Answered by
3
Answer:
(1/2)√(2-√2)
Step-by-step explanation:
cos(3π/8)
= (1/√2) √2cos²(3π/8)
= (1/√2)√[cos(3π/4) +1]
= (1/√2)√[cos(π/2+π/4)+1]
= (1/√2)√[ - sin(π/4) +1]
= (1/√2)√[ (-1/√2)+1]
= (1/√2)√ [( √2-1)/√2]
= (1/√2) √ [(2 -√2 )/2]
= (1/2)√ (2-√2)
Hope this helps you
formula used
(1) 2cos²x = cos(2x) +1
(2) cos(π/2+x) = - sinx
Answered by
0
Answer:
√2-1
Formula Used;
tanA/2 = (1-cosA)/sinA
Step-by-step explanation:
(i) cot(3π/8)→ tan(π/2-3π/8)→ tan(π/8)
(ii) tan(π/8)= [1-cos(π/4)]/[sinπ/4]
tan(π/8)=[(√2-1)/√2]/(1/√2)
tan(π/8)= √2-1
Hope It Helps!
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