Answer:
The evaluated function for the indicated values is given below.
The value of f(-3) is 20 .
The value of f(2) is 10 .
The value of f(-a) is
.
The value of -f(a) is
.
The value of f(a+h) is
.
Step-by-step explanation:
A function
is given.
It is required to evaluate the function at
.
To evaluate the function, substitute the indicated values in the given function to determine the output values and simplify the expression.
Step 1 of 5
The given function is
.
To evaluate the function at f(-3), substitute -3 in the given function 
Step 2 of 5
To evaluate the function at $f(2)$, substitute 2 in the given function.

Step 3 of 5
To evaluate the function at f(-a), substitute -a in the given function.

Step 4 of 5
To evaluate the function at -f(a), substitute a in the given function.

Step 5 of 5
To evaluate the function at f(a+h), substitute a+h in the given function. 

Slope m=(y2-y1)/(x2-x1)
(x1,y1)=(-5,0)
(x2,y2)=(0,19)
m=19-0/0-(-5)
m=19/5=3.8
Slope is 3.8
Good luck.
Answer:
11/25
Step-by-step explanation:
Answer: There are 24 possible sequences of assembly.
Step-by-step explanation:
Since we have given that
Number of wires which need to be attached to a circuit board = 4
We need to find the number of possible sequences of assembly that must be tested.
Using multiplication rule of counting we get that,
Number of possible sequences of assembly is given by

i.e. there are four choices for the first wire, three choices for the second wire, two choices for the third wire, one choice for the fourth wire.
Hence, there are 24 possible sequences of assembly.
Step-by-step explanation:
P(t) = 12,000 (2)^(-t/15)
9,000 = 12,000 (2)^(-t/15)
0.75 = 2^(-t/15)
ln(0.75) = ln(2^(-t/15))
ln(0.75) = (-t/15) ln(2)
-15 ln(0.75) / ln(2) = t
t = 6.23