What is the answer to 10^{14}=(10^{11})(10^x) ?

The answer to 10^{14}=(10^{11})(10^x) is x=3

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10^{14}=(10^{11})(10^x)

1 0^{14} = (1 0^{11}) (1 0^{x})

x = 3

Solution steps

1 0^{14} = (1 0^{11}) (1 0^{x})

Apply exponent rules

14 = x + 11

Solve

14 = x + 11 : x = 3

x = 3

3^{(- 3 x - 8)} = 3^{(- 6 x + 3)}

x 4 \cdot 3^{3 x + 2} + 3^{3 x + 3} = 7

x^{l o g_{10} (x) - 1} = 100

2^{x + 3} + 63 = \frac{8}{2 ^{x}}

3^{n} = 33

What is the answer to 10^{14}=(10^{11})(10^x) ?
The answer to 10^{14}=(10^{11})(10^x) is x=3
Solve for x: 10^{14}=(10^{11})(10^x)
The solution is x=3