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nydimaria [60]
2 years ago
9

Simplify the expression 2x+4(3y+x).

Mathematics
2 answers:
Degger [83]2 years ago
8 0

Answer:

6x + 12y

Step-by-step explanation:

2x + 4(3y + x)

Use distributive property.

4 (3y + x)

4 x 3y = 12y

4 * x = 4x

2x + 12y + 4x

Combine like terms.

2x + 4x = 6x

6x + 12y

inysia [295]2 years ago
3 0

Answer:

The answer in simplified form would be 6x+12y.

Step-by-step explanation:

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Solise is planting 24 bushes and 16 trees in equal rows. She wants all the rows to be exactly the same with no plants left over.
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Since Solise want to plant both trees and bushes in the same number of rows, you need to find the common factor.

Since the question is asking what the greatest number of rows she can plant, you have to find the greatest common factor.

The greatest common factor of 24 and 16 is 8.

You can plant 24 bushes in 8 rows (meaning you can divide it by 8), and 16 trees in 8 rows (meaning you can divide it by 8). Since the greatest number you can divide them both by is 8, the GCF of 24 and 16 is 8.

So the greatest number of rows Solise can plant is 8 rows.

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5 0
3 years ago
Help identify measure of arc UV
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6 0
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In a genetics experiment on peas, one sample of offspring contained green peas and yellow peas. Based on those results, estimate
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Complete Question

In a genetic experiment on peas, one sample of offspring contained 436 green peas and 171 yellow peas. Based on those results, estimate the probability of getting an offspring pea that is green. Is the result reasonably close to the value of 3/4 that was expected? The probability of getting a green pea is approximately: Is the probability reasonably close to 3/4?

Answer:

The  probability is  P(g) =0.72

Yes the result is reasonably close

Step-by-step explanation:

From the question we are told that

   The  number of  of  green peas is  g =  436

     The number of yellow peas is  y  = 171

   The sample size is  n  =  171 +  436 =  607

The probability of getting an offspring pea that is green is mathematically represented as

       P(g) = \frac{g}{n}

        P(g) = \frac{436}{607}

        P(g) =0.72

Comparing  P(g) =0.72  to   \frac{3}{4}  =  0.75 we see that the result is reasonably close

7 0
3 years ago
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