Asked by Jon
Identify the polar form of the linear equation 4x+3y=10.
x=rcos(theta),y=rsin(theta)
4x+3y=4rcos(theta)+3rsin(theta)=10
r=10/(4cos(theta)+3sin(theta)
I got it wrong
x=rcos(theta),y=rsin(theta)
4x+3y=4rcos(theta)+3rsin(theta)=10
r=10/(4cos(theta)+3sin(theta)
I got it wrong
Answers
Answered by
Aayush
4cos(theta)+3sin(theta)=(10/r)
Answered by
Marth
The only problem I can see is that you forgot a closing parentheses in your final answer. Without knowing how your answer was graded, I cannot say whether that caused you to get it wrong; but the rest of your math looks correct.
4x + 3y = 10
4rcos(theta) + 3rsin(theta) = 10
r = 10/(4cos(theta) + 3sin(theta))
4x + 3y = 10
4rcos(theta) + 3rsin(theta) = 10
r = 10/(4cos(theta) + 3sin(theta))
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