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Sedaia [141]
3 years ago
9

Potatoes cost £9 for a 12.5kg bag at a farm shop.

Mathematics
2 answers:
Olegator [25]3 years ago
8 0

12.5 /9=1.39

2.5/1.83=1.37

The super market has a better value.

Yakvenalex [24]3 years ago
3 0

Answer:

The farm sells potatoes at a better price than the supermarket potatoes.

Step-by-step explanation:

So, first we have to get the potatoes to the same exact weight. So we divide the 12.5kg by 5 and then we get 2.5kg, which is the same as the supermarket potatoes. But then, since we divided the weight, now we have to divide the amount of euros by five, and then we get 1.80. So that means that at the farm shop, for every 2.5kg, you pay £1.80 for 2.5kg, which is £0.03 less that the supermarket potatoes.

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(K3+2k2-82k-28)/(k+10)
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So for this, we will be using synthetic division. To set it up, have the equation so that the divisor is -10 (since that is the solution of k + 10 = 0) and the dividend are the coefficients. Our equation will look as such:

<em>(Note that synthetic division can only be used when the divisor is a 1st degree binomial)</em>

  • -10 | 1 + 2 - 82 - 28
  • ---------------------------

Now firstly, drop the 1:

  • -10 | 1 + 2 - 82 - 28
  •       ↓
  • -------------------------
  •        1

Next, you are going to multiply -10 and 1, and then combine the product with 2.

  • -10 | 1 + 2 - 82 - 28
  •       ↓ - 10
  • -------------------------
  •        1 - 8

Next, multiply -10 and -8, then combine the product with -82:

  • -10 | 1 + 2 - 82 - 28
  •       ↓ -10 + 80
  • -------------------------
  •        1 - 8 - 2

Next, multiply -10 and -2, then combine the product with -28:

  • -10 | 1 + 2 - 82 - 28
  •       ↓ -10 + 80 + 20
  • -------------------------
  •        1 - 8 - 2 - 8

Now, since we know that the degree of the dividend is 3, this means that the degree of the quotient is 2. Using this, the first 3 terms are k^2, k, and the constant, or in this case k² - 8k - 2. Now what about the last coefficient -8? Well this is our remainder, and will be written as -8/(k + 10).

<u>Putting it together, the quotient is k^2-8k-2-\frac{8}{k+10}</u>

8 0
3 years ago
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