What is (2^{100}-1)/(2^{99)} ?

The solution to (2^{100}-1)/(2^{99)} is 2

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(2^{100}-1)/(2^{99)}

\frac{2 ^{100} - 1}{2 ^{99}}

2

Solution steps

\frac{2 ^{100} - 1}{2 ^{99}}

Solve

2^{100} - 1 : 1.26765 E 30

Follow the PEMDAS order of operations

Calculate exponents

2^{100} : 1.26765 E 30

2^{100}

2^{100} = 1.26765 E 30

= 1.26765 E 30

= 1.26765 E 30 - 1

Add and subtract (left to right)

1.26765 E 30 - 1 : 1.26765 E 30

1.26765 E 30 - 1

1.26765 E 30 - 1 = 1.26765 E 30

= 1.26765 E 30

= 1.26765 E 30

Solve

2^{99} : 6.33825 E 29

Follow the PEMDAS order of operations

2^{99} = 6.33825 E 29

= 6.33825 E 29

= \frac{1.26765 E 30}{6.33825 E 29}

Divide the numbers:

\frac{1.26765 E 30}{6.33825 E 29} = 2

= 2

(1)^{2} + (- 5)^{2}

13 (31 \div 3) - 19

50 \cdot 3^{2}

8 \times (4 + 25)

8 + 3 (2 - 7) + 5