Four expression are shown below 1. 2(2x^2-2x-60)
2. 4(x^2-x-30)
3. 4(x+6)(x-5)
4. 4x(x-1)-120
The expression 4x^2-4x-120 is equivalent to which one above
*could be more than one*

Answers

Answer 1
Answer: Hello,

A :4x²-4x-120=2(2x²-2x-60) is TRUE

B: 4x²-4x-120=4(x²-x-30) is TRUE

C: 4(x+6)(x-5)=4(x²+x-30) is FALSE

D: 4x(x-1)-120=4x²-4x-120 is TRUE


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Okay I pick the answer parallels, was I correct?

Answers

Answer:

Nope the answer should be perpendicular!

Step-by-step explanation:

Hope this helps!! Please consider marking brainliest! Have a good one!!

Answer:

yes you were

Step-by-step explanation:

The sum of the measures of the interior angles of a polygon is 1620°.How many sides does the polygon have?
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Answers

you should end up with 11 sides............

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1620=(n-2)180

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What is the gcf of 44j5k4 and 121j2k6

the answe is d :11j2k4

Answers

The greatest common fact for the two given is 11jk2.

you would pull 11 our because both 44 and 121 are divisible by 11, the j because they both have one j, the k because they both only have one k that you can take out, and 2 because both 4 and 6 are divisible by 2 and it's the largest number that you can take out of the two. 

What is the equation of a horizontal line that passes
through the point (-4, -5)?

Answers

Answer: y=-5

Step-by-step explanation:

A horizontal line appears on the graph if it goes through the y-axis. Knowing this, the coordinate tells us that the y-coordinate is -5. This tells us that the equation of the line is y=-5.

2.3 + 6.82 ÷ 3.74 + 1.09

Answers

2.3  + 6.82 : 3.74 + 1.09 = 3.39 + 1.8 = 5.19 
BIDMAS
6.82/3.74 = 1.82352941176
2.3 + 1.09 = 3.39
1.82352941176 + 3.39 = 5.21352941176

Unless you didn't include brackets, which would result in a different answer

Identify the range of the function. A) (2, 8) B) [2, 8] C) (−5, 9) D) [−5, 9]

Answers

Answer:

The answer is "Option A"

Step-by-step explanation:

The domain is the collection of the value, which belongs to the separate variable (horizontal axis). So, to find a region with a graph, it must search for the function, which starts and end. And at all these levels we are searching at x-values.  

Its starting point is (2,9) and the ending point is (8,3).  Therefore, x= 2 to x=8 is the domain.