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loris [4]
3 years ago
15

Percy buys tomatoes that costs $0.58 per pound. He pays $2.03 for the tomatoes. Part A: Percy estimates he bought 4 pounds of to

matoes. Is his. estimate reasonable? Explain. Part B: How many pounds of tomatoes did Percy buy? Show your work.
Mathematics
1 answer:
Verizon [17]3 years ago
3 0

Answer:

Yes, because if you divide $2.03 by $.58 you will get 3.5. Once rounded 3.5 turns to 4

Step-by-step explanation:

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Jet001 [13]

Hello,

answer B

x>=12

since x∈[12 ,+infinity)

5 0
3 years ago
Point B (6, 3) is dilated by a scale factor of 5/3. What are the coordinates for B'?
Amanda [17]
I believe it’s option A. (10,5) please correct me if i’m wrong (mark brainly) :))
6 0
3 years ago
The temperature of a pot of water is 50⁰ F. The temperature rises 15⁰ per minute. Write an equation below in y=mx + b form to ex
sergij07 [2.7K]

Answer:

The equation to express this situation is <em>y</em> = 15<em>x</em> + 50.

Step-by-step explanation:

Initially, the temperature of a pot of water is 50⁰, i.e. at after <em>x</em> = 0 minutes the temperature was, <em>y</em> = 50⁰.

And the temperature rises 15⁰ per minute.

So, after <em>x</em>₁ = 5 minutes, the temperature was, <em>y</em>₁ = 125⁰.

And similarly after <em>x</em>₂ = 10 minutes, the temperature was, <em>y</em>₂ = 200⁰.

Compute the equation to express this situation as follows:

(y-y_{1})=\frac{y_{2}-y_{1}}{x_{2}-x_{1}}\cdot (x-x_{1})\\\\(y-125)=\frac{200-125}{10-5}\times (x-5)\\\\y-125=15x-75\\\\y=15x-50

Thus, the equation to express this situation is <em>y</em> = 15<em>x</em> + 50.

6 0
3 years ago
It is estimated that approximately 8.23% Americans are afflicted with diabetes. Suppose that a certain diagnostic evaluation for
allsm [11]

The probabilities in this problem are given as follows:

a) False positive: 0.0321 = 3.21%.

b) Diagnosed as not having diabetes: 0.8872 = 88.72%.

c) Actually has diabetes, if diagnosed as not having: 0.0019 = 0.19%.

<h3>What is Conditional Probability?</h3>

Conditional probability is the probability of one event happening, considering a previous event. The formula is given as follows:

P(B|A) = \frac{P(A \cap B)}{P(A)}

In which the parameters are described as follows:

  • P(B|A) is the probability of event B happening, given that event A happened.
  • P(A \cap B) is the probability of both events A and B happening.
  • P(A) is the probability of event A happening.

For item a, we have that:

  • 100 - 8.23 = 91.77% of the people do not have diabetes.
  • Of those, 3.5% are diagnosed with diabetes.

Hence the probability of a false positive is given as follows:

p = 0.9177 x 0.035 = 0.0321 = 3.21%.

For item b, the percentage of people who is not diagnosed as having diabetes is divided as:

  • 96.5% of 91.77% (do not have diabetes).
  • 2% of 8.23% (have diabetes).

Hence the probability is:

P(A) = 0.965 x 0.9177 + 0.02 x 0.0823 = 0.8872 = 88.72%.

For item c, we find the conditional probability, as follows:

P(A \cap B) = 0.02 \times 0.0823 = 0.001646

Then:

P(B|A) = 0.001646/0.8872 = 0.0019 = 0.19%.

More can be learned about probabilities at brainly.com/question/14398287

#SPJ1

7 0
2 years ago
Plot and connect the points A (4, 2), B (-3, 2), C(-3, 5), D (4, 5), and find the length of AB.
Phantasy [73]

Answer:

AB = 7

Step-by-step explanation:

The y-coordinate of point A and B is the same.

Therefore, both points lie on the same horizontal line (y = 2).

So determine the distance between them, subtract the x-coordinate of B from the x-coordinate of A:

AB = 4 - -3 = 4 + 3 = 7

However, to calculate the distance between 2 points, regardless if the points are on a horizontal (or vertical) line, you can always use the distance between 2 points formula that is derived from Pythagoras' Theorem, as follows:

let (x_1,y_1) = point A (4, 2)

let (x_2,y_2) = point B (-3, 2)

using the distance between two points equation:

AB=\sqrt{(x_2-x_1)^2+(y_2-y_1)^2}

\implies AB=\sqrt{(-3-4)^2+(2-2)^2}

\implies AB=\sqrt{(-7)^2+(0)^2}

\implies AB=\sqrt{49}

\implies AB=7

*Edited to add a plot diagram*

5 0
3 years ago
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