If you were given the equation f ( x ) = 3x⁵+6x, what behavior would the ends of the graph have?
1 answer:
The function given in the problem is a Polynomial Function of degree 5. These functions have the following form: f(x)=ax^5+bx^4+c^3+d^2+ex+f. They have an R domain and their graphs are continuous curves.
You can know the behavior of the function f(x)=3x⁵+6x by given values to the variable x and plot each point obtained. For example:
If x=-1⇒ f(-1)=3(-1)⁵+6(-1)=9
If x=0⇒ f(0)==3(0)⁵+6(0)=0
If x=1⇒ f(1)=3(1)⁵+6(1)=9
Therefore, as you can see in the graph attached, <span>the correct answer is:
c. The left end will start down at a large negative and the right end will go upwards.</span>
You can know the behavior of the function f(x)=3x⁵+6x by given values to the variable x and plot each point obtained. For example:
If x=-1⇒ f(-1)=3(-1)⁵+6(-1)=9
If x=0⇒ f(0)==3(0)⁵+6(0)=0
If x=1⇒ f(1)=3(1)⁵+6(1)=9
Therefore, as you can see in the graph attached, <span>the correct answer is:
c. The left end will start down at a large negative and the right end will go upwards.</span>
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Answer:
Area of the self will be
Step-by-step explanation:
We have given that self is 4 feet wide and feet deep
So length pf the shelf l = feet
And width = 4 feet
We have to find the area of the self
We know that area is given by
Area = length × width
So area of the self will be