8. What if we compare logarithmic and quadratic? Consider lim g(x) Numerically approxi- L(x)' mate this limit and show some evidence.

Q: e^(2x-1)ln(x-x^(2)) Differentiate

A: Given query so to find the derivative.

Q: ln[(x^(2)-x-6) /  ((x+7)^(3))] ^ ((1)/(5))  =  ?

A:

Q: T(x)= 21 + 25ln (x+1) Find the expression for T^-1 (x)

A:

Q: 1/2ln(4x^4)-ln(2)=6  solve for x

A: Given ln(4x4)2-ln(2)=6 as we know alnx=ln(xa)lna-lnb=lnablna=b⇒a=eb

Q: g(x)=(4x^2-5x+1)e^x g'(x)=

A:

Q: What is the inverse of y(x)? y(x) = ln(x -2) + e^(x^3-4)+((x^3)-5)^(10/3)

A: Given equation is y(x)=ln(x-2)+ex3-4+(x3-5)103

Q: Evaluate if ln(a)=2, ln(b)=3,ln(c)=5 (ln c^-1) (ln (a/b^-1))^4

A: Use natural logarithms properties as follows.

Q: F(x)=3^x g(x)=(1/4)^x round to nearest thousandth if f(x)=3

A: We have to find x and g(x)

Q: if g(x)=4x^2-13, given the equation for g^-1(x)

A:

Q: Solve 9^(x) * 3^(x^2) = 81^(2)   Thanks!

A:

Q: f(x)=ln[x^(6)(x+9)^(7)(x^(2)+2)^(6)] what is f'(x)=?

A: Given- fx=lnx6x+97x2+26 To Find- The value of f'x. Formula Used- lnabc=lna+lnb+lnc

Q: d/dx log(9)(xe^x)

A:

Q: f(x)= 3e^x/x^2(x+1)

A: Concept - take log on both side and after that take derivative on both side .

Q: Find value of x in the equation 4x-4ln(x+1)=ln399,please

A:

Q: g(x)=-3x^2-x+3, solve g(x)>0

A: