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Any number in the form of a ± bi, where a and b are real numbers and b ≠ 0 is considered a pure imaginary number. (1 point) True or false
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@agent0smith
True
Truuuuu #2chainz
hahah whattt???
False. A PURE imaginary number is a number that can be written as the product of a real number and the sqrt(-1). Example: sqrt(-7) is a pure imaginary number because it can be written as sqrt(7) x sqrt(-1) = i sqrt(7) But 3+2i is not pure imaginary.
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Ok, are you 100% positive?
@Easyaspi314
I wouldn't post anything if I am not 100% certain.
ok i believe you, just checking. thank you! (:
3+4i is NOT the product of a real number and the sqrt(-1). Hence, 3+4i is not a pure imaginary number. It is a complex number in a+bi form, but not pure imaginary.
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