Consider the leading term of the polynomial function. What is the end behavior of the graph? -3x5 + 9x4 + 5x3 + 3 a. The leading term is -3x5. Since n is odd and a is negative the end behavior is up and up b. The leading term is -3x5. Since n is odd and a is negative the end behavior is down and down c. The leading term is -3x5. Since n is odd and a is negative the end behavior is up and down d. The leading term is -3x5. Since n is odd and a is negative the end behavior is down and up
pos./neg. coefficient and even/odd power of the leading term
That makes more sense than the actual answers o.o
the first term is -3x^5 ?
Yes
you can also try some huge values of x to find the end behavior
\[-3x ^{5}+9x ^{4}+5x ^{3}+3\]
- <----- and -----> +
what answer do you get?
D?
C, up and down
Ah ok .. I was trying to figure it out between C and D and I guess I got the two reversed
since the power is odd, any positive x gives a positive number, but a neg. x gives you a negative number.. but it is multiplyed by -3
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