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lim x tends to 0 it is in the form of a m + b m= ab m and then (a m)n = (ab )m then u will get n factorail as answer.
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x^2y^2 orx^2 – y^2
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F(a) = a and F(b) = b and the function is continuous in [a,b] hence it will definately take value a+b/2 as some x=c refer to diagram
f is even g is odd h is neither odd nor even Thanks
PLZ........................,,,,,,,,,,, POST THE CORRECT QUESTION ….….….….….….….….….….….….….….….….…... OK THANK Q
Hi this is the problem which you can solve using simple log tricks and AM GM INEQUALITY. GIVEN logxbase10 + logybase10 is greater than or equal to 2 Logxybase10 is greater than or equal to 2 You must ...
coz this is not 0/0 inderminate form ...it is exact 0/0 which is not defined(n.d.)
Solve the line and curve, you will get a quadratic equation for thatquadratic equation D=0 This will be the approach for solving this type of problem Thanks
∂(u,v,w)/∂(x,y,z)= -(∂(x,y,z)/∂(u,v,w)) ∂x/∂u=2,∂x/∂v=1,∂w/dx=-1 by using differenation , and using matrices , =-{2(-4-1)-1(2+1)-1(-1))} =13-1 =12
Simplify algebra by making subs X=x/a, Y=y/b and m=n/(n-1) Xᵐ + Yᵐ = 1 … (i) Xacotα + Yb = pcosecα … (ii) Diff (i) wrt X : mXᵐ⁻¹ + mYᵐ⁻¹(dY/dX) = 0 ⟹ dY/dX =...
Replace x = (x + 2) in above equation, => ƒ(x + 2 + 2) + ƒ(x + 2 − 2) = (√2) * ƒ(x + 2) => ƒ(x + 4) + ƒ(x) = (√2) * ƒ(x + 2) - - - (1) Again...
12This is because the answer is relevant to the max length, this can be found by taking the slant height and using pythagoras theorem with perimets of sectors. True story
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