Mathematics, 17.10.2020 20:01 nmm32
Use the intermediate value theorem to show that the polynomial f(x)= x + 2x - 6 has a real zero on the interval [1,2]
Select the correct choice below and, if necessary, fill in the answer box(es) to complete your choice.
O A. The polynomial has a real zero on the given interval, because f(1) = and f(2)= are both negative
OB. The polynomial has a real zero on the given interval, because f(-x) has variation(s) in sign
OC. The polynomial has a real zero on the given interval, because f(1) = and f(2) are complex conjugates.
OD. The polynomial has a real zero on the given interval, because f(1) = and f(2)= are outside of the interval
O E. The polynomial has a real zero on the given interval, because f(1) = and f(2)= are opposite in sign
OF. The polynomial has a real pero on the given interval, because f(1) = and f(2)= are both positive
Answers: 3
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Answers: 3
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