Frederick purchased a large amount of candy for a school event. After the event, of the candy was left over. Frederick put of th
e left over candy in the faculty break room, and then he took the rest of it home.
Select the expressions that could be used to determine what fraction of the original candy Frederick took home.
Select the expressions that could be used to determine what fraction of the original candy Frederick took home.
2 answers:
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Answer:
The graph in the attached figure
Step-by-step explanation:
we have
This is a exponential function of the form
where
a is the initial value or the y-intercept
b is the base of the exponential function
If b>1 then is a exponential growth function
If b<1 then is a exponential decay function
In this problem
The y-intercept is equal to
For x=0
The y-intercept is the point (0,1)
so
The value of b is greater than 1
so
Is a growth function
To plot the graph create a table with different values of x and y
For x=-1
f(x)=2^-1=0.5
point (-1,0.5)
For x=1
point (1,2)
For x=2
point (2,4)
For x=3
point (3,8)
For x=4
f(x)=2^4=16
point (4,16)
Plot the y-intercept and the other points and connect them to graph the exponential function
Note that as x increases the value of y increases (exponential growth function)
The graph in the attached figure
Have a good day look down to see the answers its in paint.
