If `f(x)=e^(px+q)` [p and q are constants], show that,
`f(a).f(b).f(c)=f(a+b+c).e^(2q)`

If f(x)=e^(px+q) , then show that f(a).f(b).f(c)=f(a+b+c).e^(2q)

If f(x)=e^(px+q) ,then shoq that f(a).f(b).f(c)=f(a+b+c).e^(2q)

If f(x)=e^(px+2), then f(a)f(b) is

If f(x) is a twice differentiable function such that f(a)=0,f(b)=2,f(c)=-1,f(d)=2,f(e)=0 where a

If f(x) is a twice differentiable function such that f(a)=0, f(b)=2, f(c)=-1,f(d)=2, f(e)=0 where a < b < c < d e, then the minimum number of zeroes of g(x) = f'(x)^2+f''(x)f(x) in the interval [a, e] is

If f(x) is a twice differentiable function such that f(a)=0, f(b)=2, f(c)=-1,f(d)=2, f(e)=0 where a < b < c < d e, then the minimum number of zeroes of g(x) = f'(x)^2+f''(x)f(x) in the interval [a, e] is

If f(x) is a twice differentiable function such that f(a)=0, f(b)=2, f(c)=-1,f(d)=2, f(e)=0 where a < b < c < d e, then the minimum number of zeroes of g(x) = f'(x)^2+f''(x)f(x) in the interval [a, e] is

Let f(x)=px^(2)+qx+r , where p, q, r are constants and p ne 0 . If f(5)= -3f(2) and f(-4)=0 , then the other root of f is

If A B C and D E F are two triangles such that (A B)/(D E)=(B C)/(E F)=(C A)/(F D)=2/5 , then A r e a( A B C): A r e a( D E F)=

If A B C and D E F are two triangles such that (A B)/(D E)=(B C)/(E F)=(C A)/(F D)=3/4 , then write Area ( A B C): A r e a( D E F) .