Question

Sin 15 + tan 75 find the value

Answer 1

Answer:

Step-by-step explanation:

This is not true. Let me rewrite the equation and explain why.

tan(75∘)=sin(15∘)cos(15∘)  

Because sin(x∘)=cos((90−x)∘) and cos(x∘)=sin((90−x)∘) we can rewrite the above as such:

tan(75∘)=cos(75∘)sin(75∘)

The right side simplifies, and we get

tan(75∘)=cot(75∘)

Now that doesn’t make sense, does it? There are only a few cases when the tangent of an angle is equal to the cotangent of that angle. This only occurs at 45∘ plus any integer multiple of 90∘. Because 75∘ isn’t an integer mulitple of 90∘+45∘, we know this isn’t true.

Answer 2

Answer: root 3+ root 6 -1 by 4 root 2