Mathematics Middle School

for any of the pet sitting services listed in the table, how many hours can you purchase before it would be cheaper to pay for one day.

Table if you need it

Number of pets =

One dog = $20 per day and $7 per hour

Two dogs = $25 per day and $9 per hour

One or Two Cats = $15 per day and $6 per hour
The amount i found for the recent question was $44

Answers

Answer 1

Answer:

One dog= 2 hours

Two dogs= 2 hours

One or Two cats= 2 hours

You would only be able to purchase 2 hours before it would be cheaper to pay for one day

Step-by-step explanation:

One dog: the hourly rate is $7

7x2 = $14 but 7x3 = $21

The daily rate is $20 so it would be cheaper to pay for the day after 2 hours.

Two dogs: the hourly rate is $9

9x2= $18 but 9x3= $27

With the daily rate being only $25, paying for anymore than 2 hours would be more expensive than paying for the day.

One or Two cats: the hourly rate is $6

6x2= $12 but 6x3=$18

Again, $18 is more than the daily rate of $15

You can purchase 2 hours before it would be cheaper to pay for one day.

Answer 2

One dog= 2 hours
Two dog = 2 hours
One or two cats= 3 hours

Related Questions

Ten mangos and twelve avocadoes cost $23. Five mangos and four avocadoes cost $10. How much do one mango and one avocado cost?

Answers

Answer:

$2.15

Step-by-step explanation:

Let mango be m

Let avocado be a

10m + 12a = 23

5m + 4a = 10

Let's get rid of the mangos in the second equation

10m + 12a = 23

-2 x (5m + 4a = 10)

Now we get:

10m + 12a =23

-10m -8a = -20

Add both the equations and we get:

4a = 3

a = $0.75

since we know that one avocado is for $0.75, we can use this value to find the cost of one mango.

5m + 4a = 10

5m + 4(0.75) = 10

5m + 3 = 10

5m = 7

m = 1.4

So, we now know that a mango cost $1.4

To find the cost of one mango and one avocado:

a + m = 0.75 + 1.4 = 2.15

Therefore, the cost of one mango and one avocado is $2.15

The required cost of one mango is 1.4 and cost of one avocado is 0.75.

What is an equation ?

An equation is a combination of different variables, in which two mathematical expressions are equal to each other.

Given that,

Cost of ten mangos and twelve avocados is $23,

And cost of five mangos and four avocados is $10.

Let cost of mangoes be represented as M and cost of avocados be represented as A,

The equation can be written as,

10 M + 12 A = 23 (1)

5 M + 4 A = 10 (2)

By solving equation (1) and (2),

M = 7/5 = 1.4

N = 3/4 = 0.75

The cost of one mango is 1.4 and cost of one avocado is 0.75.

To know more about Equation on:

brainly.com/question/187506

#SPJ2

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Answers

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