Question

i^11√-121

Question options:

11


-11


11i


-11i

Answer 1

Simplify

Answer 2

bear in mind that \(11^2 = ?\)

Answer 3

121

Answer 4

yeap thus \(\bf i^{11}\sqrt{-121}\qquad {\color{brown}{ 11^2\to 121 }}\qquad i^{11}\sqrt{-11^2}\implies i^{11}\sqrt{11^2\cdot -1}
\\ \quad \\
i^{11}\sqrt{11^2}\cdot \sqrt{-1}\implies i^{11}\cdot 11\cdot i\implies ?\)

Answer 5

so its -11?

Answer 6

well... .what would the above give you though.... keep in mind that \(\bf i \implies i^1\)

Answer 7

\(\bf i^{11}\sqrt{11^2}\cdot \sqrt{-1}\implies i^{11}\cdot 11\cdot i^1\implies ?\)

Answer 8

I really do not know

Answer 9

can you give me a hint

Answer 10

well.. recall your exponents rules... thus \(\bf i^{11} \cdot i^1 \implies ?\)

Answer 11

11i

Answer 12

well... what would this \(\bf i^{11}\cdot i^1\implies ?\) give you though?

Answer 13

1

Answer 14

wel.... what's the exponent of "i" though? when multiplied

Answer 15

i^2

Answer 16

x

Answer 17

well... you have an 11 and a 1 exponent
recall your exponent rules....same base, different exponents

Answer 18

http://www.math-play.com/image-exponents-rules.jpg

Answer 19

Can i please know the answer

Answer 20

i am really confused

Answer 21

@midhun.madhu1987