Helppp with number 10
Helppp with number 10 - 1

Answers

Answer 1
Answer: I think number 10 is (A) and (D). Hope I helped!

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A class' average on a test was 78. The students in the class scored within 22 of the class average. Which absolute value inequality could be used to find all possible student scores?a. |−78| ≤ 22 b. |−22| ≥ 78 c. |−78| ≥ 22 d. |−22| ≤ 78
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A high school graduating class is made up of 462 students. There are 132 more girls than boys. How many boys are in the​ class?

Answers

Answer: There are 165 boys

Step-by-step explanation:

Let's call b the number of boys and call g the number of girls in the class.

Then we know that:

There are 462 students. This is:

b + g = 462

We also know that there are 132 more girls than boys, this means that:

g = b + 132

Now we substitute the second equation in the first and solve for b.

b + (b + 132) = 462

2b = 462-132

2b = 330

b = 165

there are 12 girls and 18 boys in a class. What is the largest number of groups they can be split up into and have the same number of boys and girls on each team?

Answers

They all can be split up to 6 groups because 12+18=30 so each group will have 5 kids in it.

Which of the following is NOT true? Question 19 options: (3x2y5)3=27x6y15 (1000x12y20z−3)0=1 52‾‾√3=523 42×43= 165

Answers

Answer:


Step-by-step explanation:

Lets try to simplify each to check which one is incorrect so it will be NOT true

first one is :

distribute the exponent so :

(3x^2y^5)^3 =3^3x^(2*3)y^(5*3)

27x^6y^(15)CORRECT

Second one is :

(1000x^(12)y^(20)z^(-30))^(0) =1

CORRECT because anything raised to exponent 0 is 1 .

Last one is :

4^2 *4^3 = 4^(2+3)\n=4^(6)\n=(4)^(2*3)\n=16^(3)

so Last is INCORRECT



What is the value of x in the figure?
A 42
B 48
C 132
D 138

Answers

Answer:

D 138

Step-by-step explanation:

the outside angle(x) of a triangle whose base is extended is always equivalent  to the farthest 2 inside angles of the triangle.

x = 48 + 90 = 138

What is the 8th term of the arithmetic sequence with a first term of 7 and a common difference of -3?

Answers

The solution is, the 8th term of the arithmetic sequence with a first term of 7 and a common difference of -3 is, a_8 = - 14.

What is Arithmetic progression?

An arithmetic progression or arithmetic sequence is a sequence of numbers such that the difference between the consecutive terms is constant.

For instance, the sequence 5, 7, 9, 11, 13, 15.. . is an arithmetic progression with a common difference of 2.

The nth term of AP : a_n = a + (n – 1) × d

here, we have,

we know that,

The n th term of an arithmetic sequence is

= a₁ + (n - 1)d

where a₁ is the first term and d the common difference

Here a₁ = 7 and d = - 3,

thus,

a_8 = 7 + (7 × - 3) = 7 - 21 = - 14

Hence, The solution is, the 8th term of the arithmetic sequence with a first term of 7 and a common difference of -3 is, a_8 = - 14.

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Answer:

a_(8) = - 14

Step-by-step explanation:

The n th term of an arithmetic sequence is

a_(n) = a₁ + (n - 1)d

where a₁ is the first term and d the common difference

Here a₁ = 7 and d = - 3, thus

a_(8) = 7 + (7 × - 3) = 7 - 21 = - 14

Evan typed 72 pages of notes one day. he typed 1/2 of the pages in the morning and 1/3 of the pages in the afternoon. he typed the rest of the evening. how many pages did he type in the morning afternoon and all together

Answers

He typed 36 pages in the morning.     (72/2= 36)
In the afternoon, he typed 24 pages.    (72/3=24)
In the evening, Evan typed the last 12 pages.    ( 36+24=60   72-60=12)

Final answer:

Evan typed 36 pages in the morning, 24 in the afternoon, and midnight, totaling 72 pages for the day.

Explanation:

We need to apply fraction operations to find out how many pages Evan typed in the morning, the afternoon, and overall. He typed half of the pages in the morning, which is 72/2= 36 pages. He then typed one-third of the pages in the afternoon, 72/3= 24 pages.

To find out how many pages he typed in the evening, subtract what he typed in the morning and the afternoon from the total pages; 72 - 36 - 24 = 12 pages.

Therefore, Evan typed 36 pages in the morning, 24 in the afternoon, and 12 in the evening. Altogether, Evan typed a total of 72 pages that day.

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