Answer:
The zeros are x=4, 8
Step-by-step explanation:
We have been given the function y=x^2-12x+32.
Let us write this in intercept form by factoring the given function.
We can factor it by AC method.
We can write the middle term -12x = -8x-4x
Now, in order to find the zeros, we have
Therefore, the zeros are x=4, 8
18
5
44
3
Answer:
The answer is 5
Step-by-step explanation:
I took the test :)
Answer 5
Step-by-step explanation:
Answer:
a. C(x(h)) = 600h + 500
b. C(8) = 5,300
c. See below.
Step-by-step explanation:
a. C(x(h)) = C(30h) = 20(30h) + 500 = 600h + 500
b. C(8) = 600(8) + 500 = 5,300
c. 5,300 is the cost of making the number of shovels that can be made in 8 hours.
Answer:
10 students would spend $30.
Step-by-step explanation:
In order to find this, start by looking for the cost per student. We can do this by dividing the overall cost by the number of students.
$12/4 students = $3 per student.
Now we take that unit rate and multiply by the new number of students.
$3 * 10 students = $30 total spent.
My co-worker Larry only likes numbers that are divisible by 4, such as 20, or 4,004. How many different ones digits are possible in numbers that Larry likes?
Answer:
5
Step-by-step explanation:
Solution:
If a number is divisible by 4, then it is divisible by 2, which means that its last digit must be even. The numbers 20, 12, 24, 16, and 28 show that any even digit is possible, so the number of possible last digits is .
Hope this helped! :)
Answer: No, a reflection transformation does not involve translation; it changes the orientation of a figure but does not move it.
Step-by-step explanation:
A reflection transformation, also known as a "flip" or "mirror," does not involve translation. Instead, it changes the orientation of a figure by reflecting it across a specific axis, such as the x-axis or y-axis. It creates a mirror image of the original figure.
Translation, on the other hand, is a transformation that moves a figure without changing its orientation. It involves shifting the figure horizontally and/or vertically.
If you want to both reflect and translate a graph, you would perform the reflection first and then apply the translation. These two transformations can be combined to achieve more complex transformations, but they are distinct operations.