23 - 9 (2x + 5) + 11x simplified

Answer 1

To simplify the expression, we need to apply the distributive property first.

23 - 9 (2x + 5) + 11x can be written as:

23 - 18x - 45 + 11x.

Next, we can combine like terms.

-18x + 11x can be combined as -7x.

23 - 45 simplifies to -22.

So, the simplified expression is:

-7x - 22.

Answer 2

23 - 9 (2x + 5) + 11x as a simplified equation

Answer 3

To simplify the equation, we can apply the distributive property:

23 - 9 (2x + 5) + 11x

First, distribute the -9 to both terms inside the parentheses:

23 - 18x - 45 + 11x

Next, combine like terms:

-18x + 11x simplifies to -7x

23 - 45 simplifies to -22

So the simplified equation is:

-7x - 22 = 0

Answer 4

23 - 7x - 4 + 11x

14 (2x + 5) + 11x

14 (2x + 5 + 11x)

23 - 18x - 45 + 11x

Answer 5

The simplified expressions are:

1) 23 - 7x - 4 + 11x simplifies to -x + 19

2) 14 (2x + 5) + 11x simplifies to 39x + 70

3) 14 (2x + 5 + 11x) simplifies to 26x + 70

4) 23 - 18x - 45 + 11x simplifies to -7x - 22

Answer 6

Which is the correct answer

Answer 7

The correct answer is:

4) 23 - 18x - 45 + 11x simplifies to -7x - 22

Answer 8

which of the following answers applies to the distributive property of multiplication over addition correctly for simplyfiying 23-9 (2x + 5) + 11x
A - 23 - 7x - 4 + 11x

B - 14 (2x + 5) + 11x

C - 14 (2x + 5 + 11x)

D - 23 - 18x - 45 + 11x

Answer 9

The correct answer that applies to the distributive property of multiplication over addition correctly for simplifying 23 - 9 (2x + 5) + 11x is:

D - 23 - 18x - 45 + 11x

Answer 10

simplyfiy -4 (7b+3) + 24b - 8

Answer 11

To simplify the expression, we need to apply the distributive property first.

-4 (7b + 3) + 24b - 8 can be written as:

-28b - 12 + 24b - 8.

Next, we can combine like terms.

-28b + 24b can be combined as -4b.

-12 - 8 simplifies to -20.

So, the simplified expression is:

-4b - 20.

Answer 12

simplify 2 (3v + 9) - 14 - 6 (-5v - 4)

Answer 13

To simplify the expression, we need to apply the distributive property first.

2(3v + 9) - 14 - 6(-5v - 4)

First, distribute the 2 and the -6:

6v + 18 - 14 + 30v + 24

Next, combine like terms:

6v + 30v simplifies to 36v

18 + 24 simplifies to 42

Finally, combine all the terms:

36v + 42 + 30v

Combine like terms again:

36v + 30v simplifies to 66v

So, the simplified expression is:

66v + 42

Answer 14

From which option:
106v + 98
-24v - 20
36v + 28
-6v - 13

Answer 15

The correct simplified expression is:

36v + 28.

Answer 16

-15 + 4/5 (15e - 10) - 10e

Answer 17

To simplify the expression, we need to apply the distributive property first.

4/5 (15e - 10) can be written as:

(4/5) * 15e - (4/5) * 10

Which simplifies to:

12e - 8

Now, we can substitute this simplified expression back into the original equation:

-15 + (12e - 8) - 10e

Next, we can combine like terms:

12e - 10e simplifies to 2e

So, the simplified expression is:

2e - 15 - 8, which further simplifies to 2e - 23.

Answer 18

factor 48y + 36z GCF

Answer 19

To find the greatest common factor (GCF) of 48y and 36z, we can start by finding the prime factorization of each term.

48y can be broken down into 2 * 2 * 2 * 2 * 3 * y.

36z can be broken down into 2 * 2 * 3 * 3 * z.

To find the GCF, we take the common factors with the lowest exponent from both terms:

Common factors with lowest exponents = 2 * 2 * 3 = 12.

Therefore, the greatest common factor of 48y and 36z is 12. Factoring this out, we have:

48y + 36z = 12(4y + 3z)

Answer 20

a b c or d

Answer 21

The correct answer is:

c) 12(4y + 3z)