If cos(x-3pi/2)+sin(3pi/2 + x) + sin(32pi + x) -18cos(19pi-x) + cos(56pi +x) -9sin(x+17pi) can be represented in the form of asinx + bcosx , then
find (a+b)

Question

anonymous · Answer

@ganeshie8

anonymous · Answer

Question updated

ganeshie8 · Answer

$\large \cos(2n\pi +x) = \cos(x)$

$\large \sin(2n\pi +x) = \sin(x)$

anonymous · Answer

yes how we use that heere

anonymous · Answer

the first two terms we can use , 
first of all how to convert that into asinx + bcosx

anonymous · Answer

i thinking , it would be difficult on OS to do this sum, 
what u say 
better i ask my prof.

anonymous · Answer

i think**

anonymous · Answer

i don't know

ganeshie8 · Answer

cos(x-3pi/2)+sin(3pi/2 + x) + sin(32pi + x) -18cos(19pi-x) + cos(56pi +x) -9sin(x+17pi)


simplifies to below after using the previous listed properties

cos(x-3pi/2)+sin(3pi/2 + x) + sin(x) -18cos(pi-x) + cos(x) -9sin(x+pi)

anonymous · Answer

I will skip this question for now

ganeshie8 · Answer

why do you want to skip this question ? its so basic and your prof wont be impressed if you to to him with these silly questions