What is (8^{102}+8^{103})/(72) ?

The solution to (8^{102}+8^{103})/(72) is 1.62963E91

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(8^{102}+8^{103})/(72)

\frac{8 ^{102} + 8 ^{103}}{72}

1.62963 E 91

Solution steps

\frac{8 ^{102} + 8 ^{103}}{72}

Solve

8^{102} + 8^{103} : 1.17333 E 93

Follow the PEMDAS order of operations

Calculate exponents

8^{102} : 1.3037 E 92

8^{102}

8^{102} = 1.3037 E 92

= 1.3037 E 92

= 1.3037 E 92 + 8^{103}

Calculate exponents

8^{103} : 1.04296 E 93

8^{103}

8^{103} = 1.04296 E 93

= 1.04296 E 93

= 1.3037 E 92 + 1.04296 E 93

Add and subtract (left to right)

1.3037 E 92 + 1.04296 E 93 : 1.17333 E 93

1.3037 E 92 + 1.04296 E 93

1.3037 E 92 + 1.04296 E 93 = 1.17333 E 93

= 1.17333 E 93

= 1.17333 E 93

= \frac{1.17333 E 93}{72}

Divide the numbers:

\frac{1.17333 E 93}{72} = 1.62963 E 91

= 1.62963 E 91

(3 - 9)^{2}

\frac{1}{5} + \frac{2}{3}

1 - 3 (3 - 2)

- 5 + {- 4 - [5 - 6 + (3 - 4)] + 6}

12 - [4 + (3 - 2)] + [12 - (7 - 2)]

What is (8^{102}+8^{103})/(72) ?
The solution to (8^{102}+8^{103})/(72) is 1.62963E91