What is the answer to (3^{5m})/(3^{3m)}=3^{2m} ?

The answer to (3^{5m})/(3^{3m)}=3^{2m} is True for all m

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(3^{5m})/(3^{3m)}=3^{2m}

\frac{3 ^{5 m}}{3 ^{3 m}} = 3^{2 m}

True for all m

Solution steps

\frac{3 ^{5 m}}{3 ^{3 m}} = 3^{2 m}

Apply exponent rules

2 m = 2 m

Both sides are equal

True for all m

Verify Solutions:

True for all

m

The solution is

True for all m

1 0^{14} = (1 0^{- 9}) (1 0^{x})

77 = 1 5^{x}

1 0^{3 + x} = 1

e^{(l n (0.4)) t} = 0.7

n, 128 = 2^{n - 1}

What is the answer to (3^{5m})/(3^{3m)}=3^{2m} ?
The answer to (3^{5m})/(3^{3m)}=3^{2m} is True for all m
Solve for m: (3^{5m})/(3^{3m)}=3^{2m}
The solution is True for all m