What is (4^{13}-4^{12})/(4^{11)} ?

The solution to (4^{13}-4^{12})/(4^{11)} is 12

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(4^{13}-4^{12})/(4^{11)}

\frac{4 ^{13} - 4 ^{12}}{4 ^{11}}

12

Solution steps

\frac{4 ^{13} - 4 ^{12}}{4 ^{11}}

Solve

4^{13} - 4^{12} : 50331648

Follow the PEMDAS order of operations

Calculate exponents

4^{13} : 67108864

4^{13}

4^{13} = 67108864

= 67108864

= 67108864 - 4^{12}

Calculate exponents

4^{12} : 16777216

4^{12}

4^{12} = 16777216

= 16777216

= 67108864 - 16777216

Add and subtract (left to right)

67108864 - 16777216 : 50331648

67108864 - 16777216

67108864 - 16777216 = 50331648

= 50331648

= 50331648

Solve

4^{11} : 4194304

4^{11} = 4194304

= 4194304

= \frac{50331648}{4194304}

Divide the numbers:

\frac{50331648}{4194304} = 12

= 12

4 0^{2} - 2 4^{2}

6^{2} - 1 0^{2}

- 45 \div [- 2 + 12 \div (- 7 + 3)] + 12

(2 \times 4 + (- 12)) \times (+ 6 + 5 - 3) - 12 \div 4

(- 2)^{2} + (- 3)^{3} - (- 5)^{2}

What is (4^{13}-4^{12})/(4^{11)} ?
The solution to (4^{13}-4^{12})/(4^{11)} is 12