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6500=5000(1.042)^x
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Find x?
yea
Use a logarithm.
i got it to 13=10(1.042)^x
Is it \(13 = 10 * 1.024^x\) ?
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yea
i just dont remember how to solve for variables as exponents
Do you know about logarithms?
its been a long summer maybe
First, you must isolate \(1.024^x\)
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\[6500=5000(1.042)^x\] \[\frac{6500}{5000}=1.042^x\] \[1.3=1.042^x\] \[log_{10}(1.3)=x*log_{10}(1.042)\] \[\frac{log_{10}(1.3)}{log_{10}(1.042)}=x\] \[x \dot{=}6.377\]
Then, when you have \(1.024^x = y\), you do this to find \(x\): \[x = \log_{1.024}(y)\]
@KeithAfasCalcLover , you're not supposed to just give away the answer.
i just needed to see it
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