courtbits
- 15
- 0
$$(\cot \theta)(\sin \theta)$$
So far I understand that you can make
$$(\cot a) \implies (\frac{\cos \theta}{\sin \theta})$$
Then it would come to
$$(\frac{\cos \theta}{\sin \theta})(\sin \theta)$$
I'm stuck at when making $$(\sin \theta)$$ into a fraction.
The sine in between the asterisks is what I mean:
$$(\frac{\cos \theta}{\sin \theta}) *(\sin \theta)*$$
I have no idea if the fraction needs to be:
$$(\frac{1}{\sin \theta})$$
OR
$$(\frac{\sin \theta}{1})$$
I know it's silly to ask over, but also how to proceed the problem.
The answer choices are ~
a.) $$\tan \theta$$
b.) $$\cos \theta$$
I would really like to know which answer it is, and the reason behind it.
*Thanks in advance!
So far I understand that you can make
$$(\cot a) \implies (\frac{\cos \theta}{\sin \theta})$$
Then it would come to
$$(\frac{\cos \theta}{\sin \theta})(\sin \theta)$$
I'm stuck at when making $$(\sin \theta)$$ into a fraction.
The sine in between the asterisks is what I mean:
$$(\frac{\cos \theta}{\sin \theta}) *(\sin \theta)*$$
I have no idea if the fraction needs to be:
$$(\frac{1}{\sin \theta})$$
OR
$$(\frac{\sin \theta}{1})$$
I know it's silly to ask over, but also how to proceed the problem.
The answer choices are ~
a.) $$\tan \theta$$
b.) $$\cos \theta$$
I would really like to know which answer it is, and the reason behind it.
*Thanks in advance!
Last edited: