Help please!!
The change in water vapor in a cloud is modeled by a polynomial function, C(x). Describe how to find the x-intercepts of C(x) and how to construct a rough graph of C(x) so that the meteorologist can predict when there will be no change in the water vapor. You may create a sample polynomial to be used in your explanations.
to find the x-intercept of any polynomial, set the equation C(x) equal to zero, then solve for x.
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How do you solve for x?? @DemolisionWolf
For example, $$ C(x)=25-0.5x $$ Where at x=0, C(x)=25 is the initial condition on the amount of water vapor. Set C(x) = 0: $$ C(x)=0=25-0.5x\\ 0.5x=25\\ x=\cfrac{25}{0.5} $$ So at this x is when the water vapor will be zero.
make sense?
Oh, okay. Yes! Thank you :)
Great!!
what was the answer???
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