SOLUTION: 1. Solve for x. x^(2)10^(x) − 6x10^(x) = 2710^(x) 2. Exponential equation in terms of logs. t=? 10(1.375)^19t = 50? 3. e^x = -9x find solutions for x

Algebra.Com
Question 1040420: 1. Solve for x. x^(2)10^(x) − 6x10^(x) = 2710^(x)
2. Exponential equation in terms of logs. t=? 10(1.375)^19t = 50?
3. e^x = -9x find solutions for x

Answer by ikleyn(52780)   (Show Source): You can put this solution on YOUR website!
.
1. Solve for x. x^(2)10^(x) − 6x10^(x) = 2710^(x)
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~

 =      (notice I made changes in the right side !)

Cancel  in both sides. You will get

 = ,   or

 = .

Factor:

(x+3)*(x-9) = 0.

The roots are x = -3 and x = 9.

One question/problem per post.


RELATED QUESTIONS

Solve the logarithmic or exponential equation. 1.(525)/(1+e^-x)=275 2.ln(x +1) − (answered by solver91311)
solve for x and express in terms of natural logs:... (answered by Alan3354)
Solve each equation for x. (a) 30 = 80(1 − e^−2x) (b) 5 X 2^x = 3^... (answered by stanbon)
(10^x - 10^-x) / (10^x + 10^-x) = 1/2 Solve the exponential equation involving b^x +... (answered by Fombitz)
Solve the logarithmic or exponential equation. ln(x +1) − ln(x − 2) = ln... (answered by jim_thompson5910)
Solve {{{30/x=50/x+10+1/2}}} for... (answered by SandyBeach)
how do you evaluate the following expression, and write the fin al answer in standard... (answered by Alan3354)
Solve the exponential equation... (answered by solver91311)
Given x > 1, solve for x (log x^7)(log x) − log x^2 − 5 = 0 I had x =... (answered by josgarithmetic)