Which of the following must be true for an expression to be a difference of two squares? a. all variables are raised to an even power b. there are only two terms c. both terms have negative coefficients A. a, b, and c B. b and c C. a and b D. a and c
so let us take an expression(e) which is a difference of two squares. \[e=a ^{2}-b ^{2}\] so here a and b are 2 variables. A:2 is even, so both the variable are raised to even power. B: There are only two terms because it's a difference of two squares. C: both terms may or may not have -ve coefficients because square of -ve as well as a +ve number is always +ve.
so a and b are true but we can not say that c must be true because it's partially true.
So would it be C?
yup
Thank you so much!
you're welcome...:)
Join our real-time social learning platform and learn together with your friends!