If Jon paid $20 towards the $80 cost of a sweater, how much does he still owe

Answers

Answer 1

Answer: he stills owes $60
80-20=60

Answer 2

Answer: 60 is how much he owes

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what can go into 123 and 1000 evenly

Answers

Nothing can go into 123 and 1000 evenly. 3 can go into 123 evenly but not 1000. And other numbers won't go into 123 evenly.

Answer:what the guy above this said

Step-by-step explanation:

the price of a tent was decreased by 15% and sold for 76.49. What was the original price of the tent in dolars?

Answers

89.98 ... 76.49 divided by 85%

509.93 i think thats it

Find the value of x.

Answers

Answer:x=31

Step-by-step explanation:

the total degrees is 360 which can be cut into 2*(3x-5) + 2*(2x+30).

3x-5 +2x+30=180

5x+25=180

5x=155

x=31

to check your answer do 2*((3*31)-5) + 2*((2*31)+30) which equals 360

X should be 31, you can double check by plugging it in :)

Jane needs to miss fewer than 1/6 of the words on her spelling list. If there are 18 words, how many can she miss? Explain.

Answers

she would have to miss 1 or 2 because 1/6 of 18 is 3 so less than 3 is 2 or 1

hope that helps!

because she needs to miss less than 1/6
therefore, she has to miss less than 1/6*18
thus, she has to miss less than 3

How many solutions does the equation have?3(4x-3)-7x=5x-9

A.
one solution

B.
infinite solutions

C.
no solution

Answers

$3(4x-3)-7x=5x-9\n\n3(4x)+3(-3)-7x=5x-9\n\n12x-9-7x=5x-9\n\n\boxed{5x-9=5x-9}\n\nconclusion:\boxed{B.\ infinite\ solutions}$

$3(4x-3)-7x=5x-9\n12x-9-7x=5x-9\n5x-9=5x-9\nx\in \mathbb{R} \Rightarrow B$

When do I compare real world numbers

Answers

I use real world numbers everywhere and everyday.

It is required to explain the statement.

What is a statement?

A statement is a declarative sentence that is either true or false but not both. A statement is sometimes called a proposition. The key is that there must be no ambiguity. To be a statement, a sentence must be true or false, and it cannot be both.

Given:

We use real world numbers all of the time. Comparing numbers is an important part of building a student's number sense.

We compare numbers every day in our daily routine. For example: saving your money for the new bike you want or something that you desire. on the market, we compare the price of the products (the price of the apples for example refers to a real-world number). Or we compare the temperature during the day and during the night, which is also a real-world number.

Therefore, I use real world numbers everywhere and everyday.

Learn more about statement here:

brainly.com/question/1636471

#SPJ2

You use real world numbers all of the time. For example like saving your money for the new bike you want or something that you desire. Or how much your allowance is. There are many ways to use real world numbers in life.

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Suppose that 30% of a population has dimples. You want to estimate the probability that it will take at least a sample of three to find one person with dimples. You set up a random digit simulation where 0, 1, 2 represents a person with dimples and 3, 4, 5, 6, 7, 8, 9 represents a person that does not have dimples. Which would constitute a trial for this simulation? A) two random digits B) three random digits C) eight random digits D) ten random digits