Alex bought twice as many pears as apples. He bought 4 more pears than oranges. He bought 6 apples. How many oranges did Alex buy?

Answers

Answer 1
Answer: Alex bought 8 oranges. Since he bought six apples and he bought twice as many pears as apples, he bought 12 pears. since he bought 4 more pears than oranges , you subtract 4 from 12, which gives you 8.
Answer 2
Answer: He bought twice as many pears as apples. We can say this as he bought 2 times more pears than Apples. Now that can be said as 2 times # of apples= # of pears. He also bought 4 more pears than oranges. So he bought #of oranges +4=#of pears. If he bought 6 apples he bought 2*6 pears and so he bought 12 pears. Now since he bought 4 more pears than oranges then all we do is the opposite which is 12-4=oranges.
He bought 6 apples, 8 oranges, and 12 pears.

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What is 40% of $2.20...

Answers

100% ............. 2.20
40%   .............   x 
-----------------------------

x=40*2.20/100
x=88 / 100
x= 0.88

The answer is x=0.88
Ok 40 of $2.20 is on ur calculator do 2.20 times 0.4 and u should get ur answer. 0.4 is 40% { Answer = 88 cents }

How can you establish credit? A. use one credit card to pay for another B. pay bills using your parents' credit card C. pay bills on time using credit

Answers

Answer:

c hoped this helped

Step-by-step explanation:

the answer would be C :)

OutcomeProbability 0.25
0.25
0.25
0.25
Which is the expected value of the random variable with the given probability distribution?
a. 0
C. 1.5
b. 1

Answers

Answer: C.  1.5

Step-by-step explanation:  

Describe and correct the error(s) made in each of the problems below. 1−x / (5−x)(−x)=x−1 / x(x−5)

5/s+2/5=2/s

Answers

Answer:

\displaystyle (1-x)/((5-x)(-x)) =-(x-1 )/( x(x-5))

\displaystyle (5)/(s)* (2)/(5) =(2)/(s)

Step-by-step explanation:

Errors in Algebraic Operations

It's usual that students make mistakes when misunderstanding the application of algebra's basic rules. Here we have two of them

  • When we change the signs of all the terms of a polynomial, the expression must be preceded by a negative sign
  • When multiplying negative and positive quantities, if the number of negatives is odd, the result is negative. If the number of negatives is even, the result is positive.
  • Not to confuse product of fractions with the sum of fractions. Rules are quite different

The first expression is

1-x / (5-x)(-x)=x-1 / x(x-5)

Let's arrange into format:

\displaystyle (1-x)/((5-x)(-x)) =(x-1 )/( x(x-5))

We can clearly see in all of the factors in the expression the signs were changed correctly, but the result should have been preceeded with a negative sign, because it makes 3 (odd number) negatives, resulting in a negative expression. The correct form is

\displaystyle (1-x)/((5-x)(-x)) =-(x-1 )/( x(x-5))

Now for the second expression

5/s+2/5=2/s

Let's arrange into format

\displaystyle (5)/(s)+(2)/(5) =(2)/(s)

It's a clear mistake because it was asssumed a product of fractions instead of a SUM of fractions. If the result was correct, then the expression should have been

\displaystyle (5)/(s)* (2)/(5) =(2)/(s)

Which number would you put in a frequency table to show 8

Answers

well 2x4 would = 8 so you would have to put 2 and 4

Final answer:

A frequency table lists numbers and their occurrences within a set of data. If '8' shows up in your data, you would put it in the frequency table alongside the number of times it appears.

Explanation:

A frequency table is a helpful tool in statistics. It's a type of tally chart that shows how often different numbers or items occur in a set of data. If the number '8' appears in your data, you would place it in the frequency table alongside the number of times it appears.

For example, if the number '8' appeared three times in your data, your frequency table might look something like this:

  • Number: 8
  • Frequency: 3

This shows that the number '8' has a frequency of 3 in your data set.

Learn more about Frequency Table here:

brainly.com/question/31660971

#SPJ3

The length of a rectangle is 8 mm longer than its width. Its perimeter is more than 32 mm. Let w equal the width of the rectangle. a. Write an expression for the length in terms of the width.

b. Use expressions for the length and width to write an inequality for the
perimeter, on the basis of the given information.

c. Solve the inequality, clearly indicating the width of the rectangle.

Answers

Part A

w = width

L = length

L = w+8 since the length is 8 mm longer than the width

Answer:  w+8

====================================================

Part B

P = perimeter of rectangle

P = 2*(L+W) = 2L + 2W

We want the perimeter to be more than 32 mm, so we want P to be greater than 32

This means we write P > 32

Replace P with either 2(L+W) or 2L+2W. I'll pick 2L+2W

So we go from

P > 32

to

2L+2W > 32

After this, replace L with W+8 (refer to part A above)

We now have

2(W+8) + 2W > 32

Answer: 2(w+8) + 2w > 32

====================================================

Part C

Let's solve the inequality found in part B to get...

2(w+8) + 2w > 32

2w + 16 + 2w > 32

4w + 16 > 32

4w + 16-16 > 32-16 ....... subtracting 16 from both sides

4w > 16

4w/4 > 16/4 ......... dividing both sides by 4

w > 4

Answer: w > 4; The width of the rectangle must be larger than 4 mm