$(-1)^{100} + (-1)^{101} =?$

Challenger App

No.1 PSC Learning App

★

★

★

★

★

1M+ Downloads

$(-1)^{100} + (-1)^{101} =?$

A0

B-1

C1

D2

Answer:

A. 0

Read Explanation:

$(-1)^{100}=1$

$(-1)^{101} = - 1$

$1+(-1) = 0$

Read more in App

Related Questions:

(28)³ + (- 15)³ + (- 13)³ ന്റെ വില എത്ര ആയിരിക്കും?

$\frac{2^{1001}+2^{999}}{2^{1000}-2^{998}}=?$

In a geometric progression, the 5th term is 16 times the first term. Find the 7th term if the first term is 2

$4^ {x}= \frac4{2^ {x}}$ ആയാൽ x ന്റെ വിലയെന്ത്?

3^3 ന്റെ എത്ര മടങ്ങാണ് 3^5 ?