SOLUTION: How do you solve for x in this equation?
A=B^x, when A and B are constants.
Algebra.Com
Question 33759: How do you solve for x in this equation?
A=B^x, when A and B are constants.
Answer by kietra(57) (Show Source): You can put this solution on YOUR website!
A=B^x
To solve for x in this case, you will have to use logarithms.
LogA = LogB^x
LogA = xLogB
LogA/LogB = x
RELATED QUESTIONS
7. In the following equation a, b, and c are constants. In other words, a, b, and c... (answered by josgarithmetic)
An equation has the form {{{(a/x)+(x/b)=c}}}, where a, b and c are... (answered by josgarithmetic)
In using the factoring method of solving quadratic equations, we put it in the form:... (answered by solver91311)
Solve for x; a, b & c are constants.
9x-b=c
(answered by kateskute)
Solve for x, assuming a, b and c are negative constants.
(a) ax + b < c
(b) (ax... (answered by ikleyn)
Solve the inequality for x, assuming that a,b,and c are positive constants.
a < or =... (answered by Boreal)
tim did 10 lunges on day 1 and continued this doing 4 more lunges on each day.on day 7th... (answered by ikleyn)
tim did 10 lunges on day 1 and continued this doing 4 more lunges on each day.on day 7th... (answered by ikleyn)
If a, b, and c are positive constants, prove that {{{ax + b/x >= c}}} for all positive... (answered by robertb,Edwin McCravy)