Answer:
Both the students were correct.
Step-by-step explanation:
Given : The polynomial is -
To find : Who correctly grouped the terms to factor.
Lucas group the polynomial -
Now, we solve the Lucas polynomial
Erick group the polynomial -
Now, we solve the Erick polynomial
The factors of Lucas and Erick are same.
Each grouping leads to the same result.
Therefore, Both students are correct.
Answer:
Sample Response: Both students are correct because polynomials can be grouped in different ways to factor. Both ways result in a common binomial factor between the groups. Using the distributive property , this common binomial term can be factored out. Each grouping results in the same two binomial factors.
What did you include in your response? Check all that apply.
Polynomials can be grouped differently to factor.
Each way results in common binomials.
Each can be factored as a product of prime polynomials.
Step-by-step explanation:
100-2
100*2
100/2
For this case we have the following division:
We want to rewrite the problem in an equivalent way.
For this, we can use the following symbols that represent a division.
We have then:
100 ÷ 2
Answer:
If you wanted to use the numeric key pad to divide 100 by 2, you would type 100/2
3x – 7 = 2
A) (3, 7)
B) (7, -7)
C) (-3, 7)
D) (3/4, 2/5)
Hi
We need to solve 3x-7=2 for x
Let's start by adding 7 to both sides
3x-7+7=2+7
3x=9
Now just divide both sides by 3 so we can find the value for x
3x/3=9/3
x=3
Now substitute 3 for x in 4x-y=5 so we can find the value for y
4x-7=5
4(3)-y=5
-y+12=5
Add -12
-y+12-12=5-12
-y=-7
Now divide both sides by -1 so we can find the positive value for y
-y/-1=-7/-1
y=7
The answer is A
(3,7)
Good luck:0
Answer:
√180 or 5√6
Step-by-step explanation:
Plug in: a^+b^2=c^2
a^2+12^2=18^2
a^2+144=324
subtract 144 from both sides
a=√180
a= 5√6
Based on the number of buses owned by Jerry that usually run late, the probability that a bus owned by Jerry would run late is 13.5%.
This can be found as:
= Number of buses that Jerry owns which run late / Total number of buses that run late
Solving gives:
= 7 / 52
= 13.5%
Find out more on probability at brainly.com/question/20900544.
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