find the values of A and P if the equation xcosA+ysinA=p is the normal form of the line√3+y+2=0
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Answer:
Given equation is x√3 + y + 2 = 0
x√3 + y = - 2
- x√3 - y = 2
Dividing the equation with 2
- x√3/2 - y/2 = 1
x cos 210° + y sin 210° = 1
This is in the form of x cos A + y sin A = P
A = 210° and P = 1
Answered by
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Answer:
A8l=2020000000000000
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