Question

Write the equation in its equivalent exponential form. log$\subscript{3}{243}$ = x $243^3 = x$ $3^x = 243$ $243^x = 3$ $x^3 = 243$

          Write the equation in its equivalent exponential form.
log\(\subscript{3}{243}\) = x
$243^3 = x$
$3^x = 243$
$243^x = 3$
$x^3 = 243$

Write the equation in its equivalent exponential form.
log3243 = x
243^3 = x
3^x = 243
243^x = 3
x^3 = 243

Added by Susan B.

Elementary and Intermediate Algebra

Alan S. Tussy, R. David Gustafson 5th Edition

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Solved by Expert Linh Vu

06/27/2020

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Step 1: The given equation is log_(3)243=x. Show more…

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Write the equation in its equivalent exponential form. log_(3)243=x 243^(3)=x 3^(x)=243 243^(x)=3 x^(3)=243 O3=243 O243x=3 O3x=243 O2433= log3243 =x Write the equation in its equivalent exponential form.

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Write the equation in its equivalent exponential form. log\(\subscript{3}{243}\) = x $243^3 = x$ $3^x = 243$ $243^x = 3$ $x^3 = 243$

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