Question

What value of g would make the following expressions equivalent?

−3(x−4)+2 and −3x+14−g

(1 point)

Answer 1

What value of b would make the expressions (16k+14)−(13k−2)−(8k+4) and bk+8 equivalent?(1 point)

Answer 2

wrong read the question more sloooooow and carfully please.

Answer 3

thank you man, jeez was'nt that hard.

Answer 4

To make the expressions equivalent, we need to find the value of g such that the two expressions will produce the same result when simplified.

Let's start by simplifying the first expression:

-3(x-4)+2

Distribute -3 to both terms inside the parentheses:

-3x + 12 + 2

Combine like terms:

-3x + 14

Now let's simplify the second expression:

-3x + 14 - g

Since we want the two expressions to be equivalent, we can set them equal to each other:

-3x + 14 = -3x + 14 - g

To isolate g, we can subtract -3x + 14 from both sides:

0 = -g

Since -g equals 0, g must equal 0.

Therefore, the value of g that would make the expressions equivalent is 0.

Answer 5

To make the expressions (16k+14)−(13k−2)−(8k+4) and bk+8 equivalent, we need to find the value of b such that the two expressions will produce the same result when simplified.

Let's start by simplifying the first expression:

(16k+14)−(13k−2)−(8k+4)

Distribute the negative sign to each term inside the second parentheses:

(16k+14)−13k+2−(8k+4)

Combine like terms within each parentheses:

16k - 13k + 14 + 2 - 8k - 4

Combine like terms:

-5k + 12

Now let's simplify the second expression:

bk+8

To compare the expressions, we can set them equal to each other:

-5k + 12 = bk + 8

To isolate b, we can subtract 8 from both sides:

-5k + 4 = bk

Now we can factor out k on the right side:

-5k + 4 = k(b)

We can divide both sides by k:

-5 + 4/k = b

Therefore, the value of b that would make the expressions equivalent is b = -5 + 4/k.

Answer 6

Apologies for the misunderstanding. Let's try again.

To make the expressions (16k+14)−(13k−2)−(8k+4) and bk+8 equivalent, we need to find the value of b such that the two expressions will produce the same result when simplified.

Let's start by simplifying the first expression:

(16k+14)−(13k−2)−(8k+4)

Distribute the negative sign to each term inside the second parentheses:

(16k+14)−13k+2−(8k+4)

Combine like terms within each set of parentheses:

16k - 13k + 14 + 2 - 8k - 4

Combine like terms:

-5k + 12

Now let's simplify the second expression:

bk + 8

To compare the expressions, we can set them equal to each other:

-5k + 12 = bk + 8

To isolate b, we can subtract 8 from both sides:

-5k + 4 = bk

Now we can divide both sides by k:

(-5k + 4)/k = b

However, from the question, it is not specified that we need to find an exact value of b. Instead, we need to find a value of b such that the expressions (16k+14)−(13k−2)−(8k+4) and bk+8 are equivalent for all values of k.

In this case, if we observe the expressions, we see that the coefficients of k in both expressions are different (-5 and b). To make these expressions equivalent for all values of k, the coefficients should be the same. Therefore, to make the expressions equivalent, the value of b should be -5.

So, the correct value of b that would make the expressions (16k+14)−(13k−2)−(8k+4) and bk+8 equivalent is b = -5.

Answer 7

You're welcome! I apologize for any confusion earlier. Sometimes, questions can be a bit trickier than they initially seem. If you have any more questions, feel free to ask. I'm here to help!