If the perimeter of the square is 4x then the domain of the function will be set of rational numbers and the domain of the function y=3x+8(3-x) is set of real numbers.
Given The perimeter of the square is f(x)=4x and the function is y=3x+8(3-x)
We will first solve the first part in which we have been given that the perimeter of the square is 4x and we have to find the domain of the function.
First option is set of rational numbers which is right for the function.
Second option is set of whole numbers which is not right as whole number involves 0 also and the side of the square is not equal to 0.
Third option is set of integers which is not right as integers involve negative number also and side of square cannot be negative.
Hence the domain is set of rational numbers.
Now we will solve the second part of the question
f(x)=3x+8(3-x)
we have not told about the range of the function so we can put any value in the function and most appropriate option will be set of real numbers as real number involve positive , negative and decimal values also.
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Answer:
24v+8
Step-by-step explanation:
Calculations
To solve this problem, we need to factor 36 and 80, then find greatest common factor, and divide numerator and denominator by this greatest common factor.
36/80 = (4*9)/(4*20)= 9/20
Answer A. 9/20.
Answer:
two and one third + 2x ≥ 4
Step-by-step explanation:
From the information given:
The number of hours Nicole already practiced with = 
However, she wants to further her practice for 2 days and make sure that each day equal each other
Let consider y be the hours she practiced each day
Then, the number of hours she will practice in two days will be 2y
Thus, the total number of hours she practiced can be computed as
= 
Suppose Nicole desire to practiced for at least 4 hours,
Then,
Therefore, the required inequality to determine the minimum number of hours she needs to practice on each of the 2 days suppose she practiced for at least 4 hours a day is:
two and one third + 2x ≥ 4 i.e.
<u>6</u> is the growth factor in the function f(x) = (1/3)(6ˣ).
The rate at which a quantity multiplies itself over the independent factor, to increase the value of the function exponentially is known as its growth factor.
In the question, we are given a function f(x) = (1/3)(6ˣ) and are asked to identify the growth factor of the function.
We know that the rate at which a quantity multiplies itself over the independent factor, to increase the value of the function exponentially is known as its growth factor.
In the given function, f(x) = (1/3)(6ˣ), (1/3) remains unaffected with the change in the independent factor x, but 6 is exponentially increasing with x.
Thus, <u>6</u> is the growth factor in the function f(x) = (1/3)(6ˣ).
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