simplify the expression: (2x+2) -(3x+11)

Answer 1

To simplify the expression (2x + 2) - (3x + 11), we first distribute the negative sign to the terms inside the second parentheses:

(2x + 2) - 3x - 11

Then, we can combine like terms:

(2x - 3x) + (2 - 11)

Simplifying further:

-x - 9

Answer 2

Simplify the expression: 6(3x-5)+2(3x-5)-8(3x-5)

Answer 3

To simplify the expression 6(3x - 5) + 2(3x - 5) - 8(3x - 5), we can combine like terms:

First, distribute the coefficients to the terms inside each parentheses:

6 * 3x = 18x
6 * -5 = -30

2 * 3x = 6x
2 * -5 = -10

-8 * 3x = -24x
-8 * -5 = 40

The expression becomes:

18x - 30 + 6x - 10 - 24x + 40

Next, combine like terms:

(18x + 6x - 24x) + (-30 - 10 + 40)

Combine the variables:

18x + 6x - 24x = 0x

So, we are left with:

-30 - 10 + 40 = 0

The final simplified expression is:

0x + 0 = 0

Answer 4

So it’s zero?

Answer 5

Yes, after simplifying the expression, we get 0 as the final result.

Answer 6

Which expression is equivalent to -5x - 5x + 3x - 3x

Answer 7

The expression -5x - 5x + 3x - 3x is equivalent to 0. When the terms -5x and -5x are combined, we get -10x. Similarly, when the terms 3x and 3x are combined, we get 6x. Since we have -10x + 6x - 3x - 3x, and -10x + 6x equates to -4x, the final expression simplifies to -4x - 6x. By combining like terms again, we get -10x. Therefore, the equivalent expression is -10x.

Answer 8

Simplify 4x + 6(3x - 2)

Answer 9

To simplify the expression 4x + 6(3x - 2), we first distribute the 6 to the terms inside the parentheses:

4x + 6 * 3x - 6 * 2

Simplifying further:

4x + 18x - 12

Next, we can combine like terms:

(4x + 18x) - 12

Simplifying further:

22x - 12

So, the simplified expression is 22x - 12.

Answer 10

Simplify 1/3 (9x - 5)

Answer 11

To simplify the expression 1/3 (9x - 5), we distribute the 1/3 to the terms inside the parentheses:

1/3 * 9x - 1/3 * 5

Simplifying further:

9/3x - 5/3

Next, we can simplify the fractions:

3x - 5/3

So, the simplified expression is 3x - 5/3.

Answer 12

Which factorization is equivalent to this expression? 30x + 70

Answer 13

To factorize the expression 30x + 70, we need to find the common factor in both terms. In this case, the common factor is 10:

30x + 70 = 10(3x + 7)

Therefore, the factorization equivalent to the expression is 10(3x + 7).

Answer 14

Which factorization is equivalent to this expression? 81x - 36

Answer 15

To factorize the expression 81x - 36, we can look for common factors between the terms. In this case, the common factor is 9:

81x - 36 = 9(9x - 4)

Therefore, the factorization equivalent to the expression is 9(9x - 4).

Answer 16

Which is the complete factorization of this expression? 15x - 3y

Answer 17

The expression 15x - 3y does not have a complete factorization. It cannot be factored any further since there are no common factors between the terms. Therefore, the expression 15x - 3y is already completely factored.

Answer 18

Which is the complete factorization of this expression? -24x + 64

Answer 19

To find the complete factorization of the expression -24x + 64, we can look for common factors between the terms. Both -24x and 64 are divisible by 8:

-24x + 64 = 8(-3x + 8)

Therefore, the complete factorization of the expression -24x + 64 is 8(-3x + 8).

Answer 20

Which is the complete factorization of this expression? -20x - 5y

Answer 21

To find the complete factorization of the expression -20x - 5y, we can look for common factors between the terms. Both -20x and -5y are divisible by -5:

-20x - 5y = -5(4x + y)

Thus, the complete factorization of the expression -20x - 5y is -5(4x + y).

Answer 22

Simplify -(16-5x)

Answer 23

To simplify the expression -(16 - 5x), we distribute the negative sign to the terms inside the parentheses:

-(16 - 5x) = -16 + 5x

Therefore, the simplified expression is -16 + 5x.

Answer 24

6+10-__=6

Answer 25

To find the value of the blank space in the expression 6 + 10 - __ = 6, we can subtract 6 from both sides of the equation:

6 + 10 - __ - 6 = 6 - 6

Simplifying further:

10 - __ = 0

To find the missing value, we subtract 10 from both sides:

10 - __ - 10 = 0 - 10

Simplifying further:

-__ = -10

Therefore, the value of the blank space is 10.