find the angle between the straight lines of x2 +4xy+3y2=0
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Answer:
Given : Equation of the pair of straight lines
3x
2
+4xy−3y
2
=0.
We know that the standard equation of the pair of straight lines is
ax
2
+2hxy+by
2
=0.
Comparing the given equation with the standard equation, we get
a=3,h=2 and b=−3
We also know that the relation for the angle between the pair of straight line (θ) is
tanθ=
a+b
2
h
2
−ab
=
3+(−3)
2
(2)
2
−(3)×(−3)
=∞
⇒θ=tan
−1
=(∞)=90
0
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