Must a function that is decreasing over a given interval always be negative over that same interval? Explain.
Answers
Answered by
1
1)..f(x) = −2paw(x)
Clearly, this function is decreasing and negative.
2)..f(x) = 1 - xpaw(2)
here is also this func. is decreasing and negative but it's domain is 0<=x<=1...so the func. need not be negative over that same interval...it's maybe positive and decreasing or maybe negative for decreasing...
Clearly, this function is decreasing and negative.
2)..f(x) = 1 - xpaw(2)
here is also this func. is decreasing and negative but it's domain is 0<=x<=1...so the func. need not be negative over that same interval...it's maybe positive and decreasing or maybe negative for decreasing...
LiamPie:
the 1st function is -ve but the second one is +ve but they both are decreasing...
Answered by
4
Answer: if you are on edgenuity
For a function to be decreasing over an interval, the outputs on the function are getting smaller as the inputs of the function are getting larger, but the outputs could be positive or negative. For a function to be negative over an interval, the outputs must be negative, while the inputs could be positive or negative.
Step-by-step explanation:
Similar questions