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aksik [14]
3 years ago
11

What is.. y=4/3x-2 and y=-2/3x-8

Mathematics
1 answer:
mart [117]3 years ago
8 0
They are equations in slope intercept form
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53.1

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Bailey babysits for $12 an hour. She also works at an ice cream shop for $10 an hour. Her parents say she is only allowed to wor
elena-14-01-66 [18.8K]

Answer:

x + y \leq 16

12x + 10y \geq 100

c) 9 hours of babysitting and 6 hours in ice cream shop.

10 hours of babysitting and 5 hours in ice cream shop.

Step-by-step explanation:

We are given the following in the question:

Earning from babysitting = $12 an hour

Earning from ice-cream shop = $10 an hour

Let x be number of hours for babysitting in a week and y be the number of hours working in ice cream shop in a week

a) Bailey is only allowed to work a maximum 16 hours a week. Thus, the sum of hours in a week together from ice cream shop and babysitting should be less than equal to 16. Thus, the inequality to represent the number of hours Bailey can work can be written as

x + y \leq 16

b) Bailey wants to make at least $100 a week. Thus, the sum of total earning  from ice cream shop and babysitting should be greater than 100 dollars. Thus, the inequality to represent the total earning of Bailey can be written as

12x + 10y \geq 100

c) The attached image shows the graph for the two inequalities.

The black region shows the solution to inequality to represent the number of hours and red region represents the solution to inequality for the total earning of Bailey.

c) The common shaded region gives the solution to both the inequalities.

Any two possible combination for the possible combinations of hours Bailey could work from graph are:

(9,6), (10,5)

9 hours of babysitting and 6 hours in ice cream shop.

10 hours of babysitting and 5 hours in ice cream shop.

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3 years ago
Which solution can be used to fill in both blanks in the table?
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(6,7)

Step-by-step explanation:

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The slope at any point on the graph of the function h(x) where h(1)=9 is given by the expression dy/dx=<img src="https://tex.z-d
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The given differential equation is separable:

\dfrac{\mathrm dy}{\mathrm dx} = 2x\sqrt y\implies\dfrac{\mathrm dy}{\sqrt y}=2x\,\mathrm dx

Integrate both sides:

2\sqrt y=x^2+C

In this case, y=h(x), so that given h(1)=9, we get

2\sqrt9=1^2+C\implies C=5

so that

2\sqrt{h(x)}=x^2+5\implies h(x)=\left(\dfrac{x^2+5}2\right)^2=\dfrac{x^4+10x^2+25}4

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