if the angle between the curves y^(2)=4x and y=e^(-x/2) is theta then the value of cos ec^(2)(theta/2) is
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Step-by-step explanation:
x2=y=1. y=e 2(1-x)
tan Q = m1-m2 by 1 + m1 m2
x2y= 1
2x-y+ x2-y1=0
= y1 - 2xy by x2 = 2-2y by x
y1.= m1.= -2(-1) by 1 = -2
y=e 2(1-x)
dy/dn= e -2
m2 = dy/dn (1,1) = e -2 = -2
therefore tanQ = (-2)-(-2) / 1+(-2)(-2)
= -2 + -2 / 1+4 = 0 -2 cancelled
= tanQ= 0 / Q=0
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