Find the relation independent of y for the following equation
-2y^2-2y=p
-y^2+y=q
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Answer:
-(q/2) - (p/4)² + (q/2) - (p/4) = q .....(4)
Step-by-step explanation:
we are given that
-2y² - 2y = p .............(1)
-y² + y = q ...........(2)
Multiplying equation (2) by the 2 we get
-2y² + 2y = 2q .............(3)
Subtracting equation (1) and (3) we get
-4y = p - 2q
dividing by -4 we get
y = (q/2) - (p/4)
Putting the value of y = (q/2) - (p/4) in equation (2) we get
-(q/2) - (p/4)² + (q/2) - (p/4) = q .....(4)
Equation (4) is the required equation independent from y because it does not involve y
Thus
-(q/2) - (p/4)² + (q/2) - (p/4) = q .....(4)
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