cos(x+(Pi/2)= -sinx
Would you please include the instructions with your postings. I'd like to help, but do not want to have to guess at what it is that you're supposed to do.
verify the following identities
I have to solve the question algebraically.
Lovely: Mind explaining in your own words what "verify" means here?
get these two sides to equal eachother
you can use the "addition angle" formula to get it if you like
Demonstrate that the two sides are equal. How would you approach simplification of cos(x+(Pi/2))? Hint: see Satellite's advice.
\[\cos(a+b)=\cos(a)\cos(b)-\sin(a)\sin(b)\] \[\cos(x+\frac{\pi}{2})=\cos(x)\cos(\frac{\pi}{2})-\sin(x)\sin(\frac{\pi}{2})\]
Hints: cos pi/2 = 0; sin pi/2 = 1.
the numbers \(\cos(\frac{\pi}{2})\) and \(\sin(\frac{\pi}{2})\) are well known
I Honestly suck at math, I appreciate the hints, i just am not sure how to use the equation.
Satellite has given you precisely the addition formula you need to calculate cos (x + pi/2), and I've provided you with the values of cos pi/2 and sin pi/2. Please look at these, and try your best to come up with a plan for evaluating cos (x + pi/2). You'll become better at math as y ou practice it. i wish you wouldn't say unkind things about yourself or your math abilities. Doing so doesn't help you and isn't funny.
Maddi? @lovelymaddi ?
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