find the angle between the following straight line ax+by=a+b, a(x-y) + b(x+y) =2b
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angle between two lines ⇒tanθ=∣1+m1m2∣∣m2−m1∣
where m1= slope of line 1((a+b)x+(a−b)y=2ab)
m2= slope of line 2((a−b)x+(a+b)y=2ab)
slope of line 1=(a−b)−(1+b)=m1
slope of line 2=(a+b)−(a−b)=m2
∴m1×m2=(a−b)−(a+b)×(a+b)−(a−b)=1
m2−m1=(a+b)−(a−b)+(a−b)(a+b)
⇒
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