If the graph of a function passes through the origin, what must be true of the function?
that function should be equal to zero when input is zero?
here are the options:A. The graph of the function must be a straight line. B. The function will only work for positive values of x. C. There cannot be a constant in the equation of the function. D. As x increases, y must also increase.
Process of elimination... cross off the ones that have nothing to do wih going through the origin.
Hmm, For me, it's none of the above... I've seen some function where it has constant yet it pass through origin. I'm not sure... But for any polynomial function, it's C since it is impossible for y to be zero when x is zero if there is constant.
What do you think, @e.mccormick ?
actually it's seemed to me that it's c
Yeah, what kind of math class are you taking?
algebra 1
Yeah, go with C.
alright thanks
no problem
oh its right!!!!
cheer
i did
Yes, it was c. a constant would have hifted it off of (0,0), therefore it was impossible to have a constant. A constant is the y intercept and the y intercept was 0.
Sorry for the delay, I was looking at a probability problem..... chancy thing that. =P
that's fine thanks
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