Consider the expression 6 + 6–√

(1 point)
6 is
, 6–√ is
so, 6 + 6–√ is

9 answers

6 is a constant value.

6–√ is the square root of 6.

So, 6 + 6–√ is 6 plus the square root of 6.
Which sum or difference is equivalent to the following expression? 12x − 84

(1 point)
Responses

3x - 2
3x - 2

3x - 8
3x - 8

8x - 4
8x - 4

12x - 2
12x - 2
Question 11
The expression 12x - 84 can be simplified as 12x - 2*2*3*7.

Factoring out a 2 from both terms, we get 2(6x - 42).

We can further simplify this by factoring out a 6 from both terms inside the parentheses, resulting in 2*6(x - 7).

This gives us the simplified form of the expression as 12(x - 7).

Therefore, the equivalent sum or difference is 12x - 7*12, which can also be written as 12x - 84.

Therefore, the correct answer is 12x - 84.
Alvin weighed 180 pounds at the beginning of the semester. After eating healthy foods and exercising regularly for six weeks, he lost 2 pounds per week. Which expression would he use to represent his current weight at any time after x amount of weeks if he continues to lose 2 pounds per week?

(1 point)
Responses

180 + 2x
180 + 2x

180x - 2
180x - 2

180 - 2x
180 - 2x

180x + 2
If Alvin loses 2 pounds per week, his weight after x amount of weeks can be represented by the expression 180 - 2x.

Explanation:
- Alvin's initial weight is 180 pounds.
- For every week, he loses 2 pounds. So for x weeks, he would lose 2x pounds.
- To find his current weight, we subtract 2x from his initial weight of 180.
- Therefore, the expression that represents his current weight after x amount of weeks is 180 - 2x.
What is the simplified form of the expression? 164−−√

(1 point)
Responses

1128
1 over 128

18
1 eighth

± 8
± 8

14096
The simplified form of the expression √164 is approximately ± 12.806.

None of the given answer choices match this result, so none of the provided options are correct.
Evaluate the following expression for the values given.
ad + c2b a =10 b = 6 c =3 d = 5

(1 point)
Responses

59
59

66
66

56
56

84
To evaluate the expression ad + c^2b using the given values a = 10, b = 6, c = 3, and d = 5:

ad = 10 * 5 = 50

c^2b = (3^2) * 6 = 9 * 6 = 54

Therefore, ad + c^2b = 50 + 54 = 104.

The correct answer is 104.
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