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Anton [14]
3 years ago
13

The graph below shows the relationship between pounds of dog food and total cost, in dollars, for the dog food. A coordinate gra

ph is shown. The label on the x axis is Weight in pounds. The label on the y axis is Total cost in dollars. There is a line connecting the points 0, 0 and 10, 5. Select each statement about the graph that is true. A. Point (0, 0) shows the cost is $0 for 0 pound of dog food. B. Point (1, 0.5) shows the cost is $1.00 for 0.5 pound of dog food. C. Point (2, 1) shows that 2 pounds of dog food cost $1. D. Point (4, 2) shows the cost is $4 for 2 pounds of dog food. E. Point (10, 5) shows that 10 pounds of dog food costs $5

Mathematics
2 answers:
n200080 [17]3 years ago
8 0

We know that x-axis represents weight of dog food in pounds

AND y-axis represents Total cost in dollars

AND a line connects (0,0) and (10,5)

Based on the information we can plot a graph that can be seen in the attached image. The line represents y = \frac{x}{2}

Now, let's look at each of the statements to see which is true and which is false:

A) Point (0, 0) shows the cost is $0 for 0 pound of dog food.

(0,0) indicates that the cost for 0 pound dog food is $0. Hence, this statement is true.

B) Point (1, 0.5) shows the cost is $1.00 for 0.5 pound of dog food.

(1,0.5) indicates that the cost for 1 pound dog food is $0.5. Hence, this statement is false.

C) Point (2, 1) shows that 2 pounds of dog food cost $1.

(2,1) indicates that the cost for 2 pounds dog food is $1. Hence, this statement is true.

D) Point (4, 2) shows the cost is $4 for 2 pounds of dog food.

(4,2) indicates that the cost for 4 pounds dog food is $2. Hence, this is false.

E) Point (10, 5) shows that 10 pounds of dog food costs $5

(10,5) indicates the cost for 10 pounds dog food is $5. Hence, this is true.

inessss [21]3 years ago
8 0

Hey!!!! Give that person brainliest! He or She deserves it! I was also stuck on that question! :) Thank you! :)

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Find the points of intersection between x^2+y^2=45 and -3x+y=15​
MatroZZZ [7]

Step-by-step answer:

Given:

Circle C1: x^2+y^2 = 45

Line L1: -3x+y=15

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Here, we can use substitution of L1 into C1.

Rewrite L1 as : y=3x+15

substitute into C1:

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Back-substitute x into L1 to calculate y:

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Therefore the intersection points are (-6,-3) and (-3,6)

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Point (-3,6) : y = 3x+15 = 3(-3)+15 = 6 ok.

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