What is 2^{98}+2^{97}-2^{95} ?

The solution to 2^{98}+2^{97}-2^{95} is 4.35755E29

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2^{98}+2^{97}-2^{95}

2^{98} + 2^{97} - 2^{95}

4.35755 E 29

Solution steps

2^{98} + 2^{97} - 2^{95}

Follow the PEMDAS order of operations

Calculate exponents

2^{98} : 3.16913 E 29

2^{98}

2^{98} = 3.16913 E 29

= 3.16913 E 29

= 3.16913 E 29 + 2^{97} - 2^{95}

Calculate exponents

2^{97} : 1.58456 E 29

2^{97}

2^{97} = 1.58456 E 29

= 1.58456 E 29

= 3.16913 E 29 + 1.58456 E 29 - 2^{95}

Calculate exponents

2^{95} : 3.96141 E 28

2^{95}

2^{95} = 3.96141 E 28

= 3.96141 E 28

= 3.16913 E 29 + 1.58456 E 29 - 3.96141 E 28

Add and subtract (left to right)

3.16913 E 29 + 1.58456 E 29 - 3.96141 E 28 : 4.35755 E 29

3.16913 E 29 + 1.58456 E 29 - 3.96141 E 28

3.16913 E 29 + 1.58456 E 29 = 4.75369 E 29

= 4.75369 E 29 - 3.96141 E 28

4.75369 E 29 - 3.96141 E 28 = 4.35755 E 29

= 4.35755 E 29

= 4.35755 E 29

12 - (7 - 4)^{2}

(12 \div 3)^{2} + ((10 - 4) \times 6^{2})

4 (1)^{2} - 5 (1) - 12

90 \times 5 \div 13

3 \cdot 7 + 3^{2}

What is 2^{98}+2^{97}-2^{95} ?
The solution to 2^{98}+2^{97}-2^{95} is 4.35755E29