sina + sin ß = a, cosa + conß=h=sin(a+b)=
ab
atb
2 ab
a² – 6²
2ab
a² +6
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1
Step-by-step explanation:
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Answer:We now that (a-b)²≥0
=> a² + b² -2ab≥0
=>a² + b² ≥ 2ab
=>(a² + b²)/2ab ≥1
But cos theta is always ≤ 1.
Suppose cos theta = 1
=> (a² + b²)/2ab = 1
=> (a² + b²) = 2ab
=> (a-b)² = 0
=> a = b
But given that a an b are distinct number,
hence cos theta > 1.
But we now that range of cos theta is [-1,1].
Hence , false
cos theta cannot take the value of (a^2+b^2/2ab).
Step-by-step explanation:
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