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aliina [53]
3 years ago
14

Identify the value them make the inequality true x >4 Answers: x=4,x=6,x=10,x= -4

Mathematics
2 answers:
bija089 [108]3 years ago
6 0

Answer:

the answer is x=-4

Alika [10]3 years ago
3 0

Answer:

x= -4

Step-by-step explanation:

This is correct because no other options fit.

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Which of the points plotted below satisfy the equation in the box? <br><br>Check all that apply.
coldgirl [10]
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the equation is y=x*3 so 9=3*3 and 3*3=9 so that point is true. If you continue to do the same thing for all the point you should get F,C, and D
7 0
4 years ago
What number is halfway between 8 and 9
GREYUIT [131]

Answer:

\:  \ \:  \: 8.5 \:

6 0
4 years ago
Read 2 more answers
Write the prime factorization of 18. Use exponents when appropriate and order the factors from least to greatest (for example, 
Vsevolod [243]
Prime factorization is when the numbers are divided until they cannot be divided anymore.

For example, the number 18.

18/2 = 9

9/3 = 3

So the prime factorization is 2,3,3

As it says use exponents: There are 2 threes. 3 x 3 is the same as 3²

3² x 2 should be your answer

hope this helps
5 0
3 years ago
The elimination method is ideal for solving this system of equations. By which number must you multiply the second equation to e
shutvik [7]

Given:

The system of equations is

x+3y=42       ...(i)

2x-y=14        ...(ii)

To find:

The number that must be multiplied with the second equation to eliminate the y-variable.

Solution:

Coefficient of y variable in equation (i) is 3 and in equation (ii) is -1.

To eliminate y-variable the absolute value of coefficients of y-variables should be same.

So, we need to multiply the second equation by 3 to eliminate the y-variable

Multiplying equation (ii) by 3, we get

6x-3y=42      ...(iii)

Adding (i) and (iii), we get

x+3y+6x-3y=42+42

7x=84

Divide both sides by 7.

x=12

Put x=12 in (i).

12+3y=42

3y=42-12

3y=30

Divide both sides by 10.

y=10

Therefore, x=12 and y=10.

7 0
3 years ago
Read 2 more answers
PLEASE HELPPPPPP. I NEED IT DONEEEEE. ​
agasfer [191]

<u><em>Answer:</em></u>

1. Couples tickets: $8

   Individual tickets: $4

2. Song download cost: $2

    Movie download cost: $15

<u><em>Step-by-step explanation:</em></u>

You can solve both of these questions by doing system of equations.

Let's start with question 1.

There are 2 variables in this equation:

- Couples tickets price: let's represent these with the letter C

- Individual tickets price: let's represent these with the letter K

Writing the two equations would look this these:

5c + 2k = 48

3c + 2k = 32

Next, isolate a variable. I am going to isolate K in the first equation.

2k = -5c + 48 \\k = -\frac{5}{2}c + 24

Now that we isolated a variable we can plug that back in to the second equation:

3c + 2(-\frac{5}{2}c + 24) = 32\\3c - \frac{10}{2}c + 48 = 32\\3c -5c + 48 = 32\\-2c + 48 = 32\\-2c = -16\\c = 8

We found that c is equal to 8 so we can put that back in to an equation to solve for k.

5(8) + 2k = 48

40 + 2k = 48

2k = 8

k = 4

Therefore, the price for couples tickets is $8 and the price for individual tickets is $4.

<u><em>Check #1:</em></u>

5(8) + 2(4) = 48

40 + 8 = 48

48 = 48

3(8) + 2(4) = 32

24 + 8 = 32

32 + 32

Now, let's go on to question 2.

There are 2 variables in this equation:

- Price of songs downloaded: let's represent these with S

- Price of movies downloaded: let's represent these with M

Writing the two equations would look like this:

15s + 11m = 195

15s + 8m = 150

There is a simple way to answer this system, however.

If you change the bottom equations signs to negative you can minus the second equation from the first equation like this:

15s + 11m = 195

-(15s +8m = 150)

Minus them to get this equation:

3m = 45

Solve

m = 15

We have found that each movie download costs $15, now let's plug this back into an equation:

15s + 11(15) = 195

15s + 165 = 195

15s = 30

s = 2

Each song costs $2 to download.

<em><u>Check #2:</u></em>

15(2) + 11(15) = 195

30 + 165 = 195

195 = 195

15(2) + 8(15) = 150

30 + 120 = 150

150 = 150

<em>I hope this helps!!</em>

<em>- Kay :)</em>

6 0
3 years ago
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