Find the possible values for s in the inequality 12s – 20 ≤ 50 – 3s – 25.

Answers

Answer 1

Answer: 12s - 20 < 50 - 3s - 25

12s - 20 < 50 - 3s - 25
+3s +3s
15s - 20 < 50 - 25
+ 20 + 20
15s < 70 - 25

15s < 45
÷ 15 ÷15
s < 3

The value of s is less than or equal to 3. So s can be 3, 2, 1, 0, and negative numbers.

s = 3 ⇒ 12(3) - 20 < 50 - 3(3) - 25 ; 36 - 20 < 50 - 9 - 25 ; 16 < 16
s = 2 ⇒ 12(2) - 20 < 50 - 3(2) - 25 ; 24 - 20 < 50 - 6 - 25 ; 4 < 19

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What is the area of a triangle base 25 feet and height 8 feet

Answers

How you get your answer is by multiplying 25*8= 125

Area= 25*8/2= 100
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-28=7(x-7) What does x=

Answers

Answer:

-28=7(x-7)

First expand the terms on the right side

That is

-28 = 7x - 49

Group like terms

7x = -28 + 49

7x = 21

Divide both sides by 7

7x/7 = 21 /7

x = 3

Hope this helps

Answer:

so x=3

Step-by-step explanation:

-28=7(x-7)

opening the brackets by multiplying

-28=7x-49

adding 49 on both sides

-28+49=7x-49+49

21=7x

dividing 7 on both sides

21/7=7x/7

x=3

i hope this will help you :)

What is the circumference of a can?

Answers

8.7 inches homie I gotcho

Which term can be added to the list so that the greatest common factor of the three terms is 12h3?36h3, 12h6, __________

6h3

12h2

30h4

48h5

Answers

The term that can be added to the list so the GCF is 12h3 would be 48h5.

The reason being is that 48 is first divisible by 12 and does not yield a fraction, and we can remove upon dividing 3 h's from this term as it contains a total of 5 h's.

The term that can be added to the list so that the greatest common factor of the three terms is 12h3 is D. 48h5

What is a Greatest Common Factor?

This refers to the highest number that can make an exact division of two or three numbers.

Hence, given the terms:

48 is divisible by 12 exactly

If we divide 3 h's, it would also contain a total of 5 h's

Therefore, the answer is 48h5

Read more about the greatest common factor here:

brainly.com/question/219464

#SPJ6

Perry observes the opposite, parallel walls of a room. In how many lines do the planes containing the walls intersect? Perry observes the opposite, parallel walls of a room.
In how many lines do the planes containing the walls intersect?

a) 0
b)1
c)2
d)3

Answers

"0" would be the number of lines among the choices given in the question that the planes containing the walls will intersect. The correct option among all the options that are given in the question is the first option or option "A". As the walls are parallel to each other, so the planes containing the walls would never intersect.

HELP PLS WILL GIVE BRAINLISTE

Answers

Answer: D and J

Step-by-step explanation:

Subtract 17.56 from both sides and divide by 5 to get the answer of D. 2.52

3x + 6 = 9

subtract 6 from both sides

3x = 3

x = 1

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