Composite functions are function of functions. The correct value of k[p(x)] for given context is given by: Option b. k[p(x)] = 5x − 28
Function of functions, as the name suggests, are functions applied over functions themselves. This is also called function composition.
We have input. We apply one function on that input. Then we apply another function on the output obtained by the first function. This whole function application on first input is called function of functions. The resultant function which maps the input x to the final output is called function of function.
If first function is g( and the other function is f, then we can write the resultant function of function as
where the x is the input to first function.
Thus, we have;
For given context, the functions are:
Composing them to get k[p(x)], we need to put whatever p(x) output as input to k(x).
Thus,
Thus,
The correct value of k[p(x)] for given context is given by: Option b. k[p(x)] = 5x − 28
Learn more about composite functions here:
Answer:
k [p(x)] = 5x -28 .
Option (b) is correct .
Step-by-step explanation:
As given the expression in the questions are
k(x) = 5x - 8
p(x) = x - 4
k [p(x)] = k (x-4)
= 5 × (x-4) -8
= 5× x - 5 × 4 - 8
= 5x - 20 - 8
= 5x - 28
Thus
k [p(x)] = 5x -28
Therefore k [p(x)] = 5x -28 .
Option (b) is correct .
b- a^2+b^2=c^2
c- b^2+c^2 d- a^2+b^2>c^2
b^2+c^2<a^2 just took test
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B.) y= sin pi/520 theta
C.) y= sin 520/pi theta
D.) y= sin pi/260 theta
Please help
Answer:
Where k represent the number of wave and represent the angular frequency with T the period.
For this case we know tha T = 520 nm
And the angular frequency would be given by:
So then the possible anwer for this case would be:
D.) y= sin pi/260 theta
Since is the only option with satisfy the general equation of a wave.
Step-by-step explanation:
Since the sine function can be used to model light waves we can use the following general expression:
Where k represent the number of wave and represent the angular frequency with T the period.
For this case we know tha T = 520 nm
And the angular frequency would be given by:
So then the possible anwer for this case would be:
D.) y= sin pi/260 theta
Since is the only option with satisfy the general equation of a wave.
Find (b+h)(x)
(b+h)(x)=16x+2
Since we all know the theory that shows that a(x)+b(x)=(a+b)(x), we can use that in this problem. Simply simplify the problem and divide it into 2... b(x) plus h(x). This is simple as we already know the values of these variables so just add both and the sum will be the answer to your problem.