Suppose f is a function with domain [a, b]. If f is an odd function, what can be deduced about a and b

Q: Is there a function that is both even and odd?

A: Yes, f(x)=0 is both even and odd.

Q: Which statement about a function is true? (i) For each value ofx in the domain, there corresponds…

A: A function is actually a “special” kind of relationship because it follows an extra rule. Just like…

Q: A fixed point of a function f is a number c in its domain that satisfies f(c).  In other words, the…

A: Given: A fixed point of a function f is a number c in its domain that satisfies f(c).

Q: What is the domain of the following function?

A: Given f(x,y) =4-x2-y2 - ln(y-x) + sin(x)Let g(x,y) =4-x2-y2 h(x,y)= ln(y-x) and t(x)=sin(x)

Q: STATE FUNCTION h(x) =e THE DOMAIN OF THE

A: Given: hx=e2x-5 we know that in x domain of x is x≥0

Q: Consider the possible functions from [7] to [9].  How many in which f-1 is not a functio

A: Let f:7→9 is a function then, Let A=[7] and B=[9] So, n(A)=7 and n(B)=9 Now, the total functions of…

Q: 3. g(u) = √u+√4=u

A:

Q: -5 5. 10 -5 -10 10

A:

Q: f(x) = x° + 2x² - 7 6.2

A: The given function, f(x)=x6+2x2-7

Q: Which of the following values of x would not be in the domain of the function defined by f(x)=*-?…

A:

Q: y 3 6. 6. 3. 2. 3.

A: We know that any given relation is said to be function if each value of x gives only one value of y