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DerKrebs [107]
2 years ago
11

N(-2,-2) after a 90 degree counterclockwise rotation

Mathematics
1 answer:
Novay_Z [31]2 years ago
5 0

Answer: (2,-2)

Step-by-step explanation:

Rotating 90 degrees counterclockwise (about the origin) maps (x,y) onto (-y,x), so the answer is <u>N'(2,-2)</u>

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Which of the following is a geometric sequence
mel-nik [20]
B.) 2,4,8,16,32 is the geometric series as the common ratio is equal for each step
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3 years ago
Read 2 more answers
The manager of a store marks up all
Katarina [22]

Answer:

1.1x

x + 0.1x

Step-by-step explanation:

The manager of a store marks up all  items by 10%.

So, if the original price of any item is x, then increase for markup is 10% of x i.e. \frac{10x}{100} = 0.1x.

Hence, the expression that represents the new price with the markup is (x + 0.1x) = 1.1x.

Therefore, options C and D i.e. 1.1x and (x + 0.1x) both are the required expression for the new price. (Answer)

6 0
3 years ago
3. As part of your weight training regimen, you want to consume lean sources of protein. You want consume at least 300 Calories
erastova [34]

Answer:

Let x ounce of chicken and y ounce of tofu were taken,

∵ One ounce of chicken provides 35 Calories and 8.5 g of protein,

So, in x ounces of chicken

Calories = 35x,  Protein = 8.5x grams,

Now, One ounce of tofu provides 20 Calories and 2.5 g of protein.

So, in y ounces of tofu,

Calories = 20y and protein = 2.5y grams,

Thus, the total calories = 35x + 20y,

Total protein = 8.5x + 2.5y

According to the question,

35x + 20y ≥ 300 -----(1),

8.5x + 2.5y ≥ 48 ----(2),

Now, the cost of a pound for chicken = $ 5,

So, the cost of 16 ounces of chicken = $ 5   ( ∵ 1 pound = 16 ounces ),

⇒ the cost of 1 ounces of chicken = \frac{5}{16} dollars,

Similarly, the cost of a pound of tofu = $ 2.5,

So, the cost of 1 ounces of tofu = \frac{2.5}{16} dollars,

Thus, the total cost of x ounces of chicken and y ounces of tofu

C=\frac{5}{16}x+\frac{2.5}{16}y

Now, by graphing the above constraints ( by equation (1) and (2) )

We get a feasible region that shows the possible values of x and y,

The boundary points of the feasible region are,

(2.545, 10.545), (0, 19.2), (8.571, 0)

C=\frac{5}{16}\times 2.545+\frac{2.5}{16}\times 10.545 = 2.443

C=\frac{5}{16}\times 0+\frac{2.5}{16}\times 19.2 = 3

C=\frac{5}{16}\times 8.571+\frac{2.5}{16}\times 0 = 2.678

Hence, the minimum cost is $ 2.443,

For which 2.545 ounces of chicken and 10.545 ounces of tofu should be eaten.

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