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yulyashka [42]
4 years ago
12

Jasmine's plane ticket cost $466.88. She has already saved 25% of the cost of the ticket. During the next 2 weeks, she will save

1/2 of the remaining cost of the ticket. How much money will she save during each of the next 2 weeks
Mathematics
1 answer:
tresset_1 [31]4 years ago
3 0

Answer: She would save $175.08 during each of the next 2 weeks.

Step-by-step explanation:

Jasmine's plane ticket cost $466.88. She has already saved 25% of the cost of the ticket. This means that the amount that she already saved is

25/100 × 466.88 = $116.72

The amount remaining would be

466.88 - 116.72 = $350.16

During the next 2 weeks, she will save 1/2 of the remaining cost of the ticket. This means that the amount that she would save during each of the next 2 weeks is

1/2 × 350.16 = $175.08

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Assume that p is a relation that contains the points (3, -4). What other point must be included in the relation if p is:1. symme
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The point needed for the relation is P(x,y) = (3, 4) if P and P' are symmetric about the x-axis.

The point needed for the relation is P(x,y) = (-3, -4) if P and P' are symmetric about the y-axis.

In this exercise we are supposed to determine the coordinates of a point P under an assumption of rigid transformation. Now, we must use the following <em>symmetry</em> transformations:

Reflection about the x-axis

S'(x,y) = S(x,y) - 2\cdot (0, s_{y}) (1)

Reflection about the y-axis

S'(x,y) = S(x,y) - 2\cdot (s_{x}, 0) (2)

Where:

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If we know that P'(x,y) = (3, -4), the coordinates for each reflection are, respectively:

Reflection about the x-axis

P(x,y) = (3,-4) - 2\cdot (0, -4)

P(x,y) = (3, 4)

P(x,y) = (3, 4) if P and P' are symmetric about the x-axis.

Reflection about the y-axis

P(x,y) = (3, -4) - 2\cdot (3, 0)

P(x,y) = (-3, -4)

P(x,y) = (-3, -4) if P and P' are symmetric about the y-axis.

We kindly invite to see this question on rigid transformations: brainly.com/question/18613109

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