What is (2^{30}+2^{28})/(2^{28)} ?

The solution to (2^{30}+2^{28})/(2^{28)} is 5

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(2^{30}+2^{28})/(2^{28)}

\frac{2 ^{30} + 2 ^{28}}{2 ^{28}}

5

Solution steps

\frac{2 ^{30} + 2 ^{28}}{2 ^{28}}

Solve

2^{30} + 2^{28} : 1342177280

Follow the PEMDAS order of operations

Calculate exponents

2^{30} : 1073741824

2^{30}

2^{30} = 1073741824

= 1073741824

= 1073741824 + 2^{28}

Calculate exponents

2^{28} : 268435456

2^{28}

2^{28} = 268435456

= 268435456

= 1073741824 + 268435456

Add and subtract (left to right)

1073741824 + 268435456 : 1342177280

1073741824 + 268435456

1073741824 + 268435456 = 1342177280

= 1342177280

= 1342177280

Solve

2^{28} : 268435456

2^{28} = 268435456

= 268435456

= \frac{1342177280}{268435456}

Divide the numbers:

\frac{1342177280}{268435456} = 5

= 5

(+ 5) \times (+ 11) - 37 - (- 2) \times (+ 14)

11 \times 11 - 6 \times 17 + 4

(4 + 2)^{2}

4^{3} + 2^{3} - 9^{1}

- 9 + 1 + 3

What is (2^{30}+2^{28})/(2^{28)} ?
The solution to (2^{30}+2^{28})/(2^{28)} is 5