What is i^{15}+i^{24}-i^{49}-i^{37}*i^{51} ?

The solution to i^{15}+i^{24}-i^{49}-i^{37}*i^{51} is -2i

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simplify i^{15}+i^{24}-i^{49}-i^{37}*i^{51}

simplify

i^{15} + i^{24} - i^{49} - i^{37} \cdot i^{51}

- 2 i

Solution steps

i^{15} + i^{24} - i^{49} - i^{37} i^{51}

i^{15} = - i

i^{24} = 1

i^{49} = i

i^{37} i^{51} = 1

= - i + 1 - i - 1

Group like terms

= - i - i + 1 - 1

Add similar elements:

- i - i = - 2 i

= - 2 i + 1 - 1

Subtract the numbers:

1 - 1 = 0

= - 2 i

lo g_{2} (144)

2^{0.7}

+ (- 8)

x^{3} + 3 x^{2} + 9 x

x^{4} - 6 x^{3} + 2 x^{2} + 26 x + 17

What is i^{15}+i^{24}-i^{49}-i^{37}*i^{51} ?
The solution to i^{15}+i^{24}-i^{49}-i^{37}*i^{51} is -2i