Paul owes Paula 35 cents and has a pocket full of 5 cent coins, 10 cent coins and 25 cent coins that he can use to pay her. What is the difference between the largest and the smallest number of coins he can use to pay her ???????

Answers

Answer 1
Answer: The lowest number of coins he can use is 2 (a quarter and a nickel) the highest number of coins he could use is 7 (seven nickels) the difference between the largest and smallest amount is 5 because 7-2=5
Answer 2
Answer: LARGEST : SEVEN  5 CENT COINS
SMALLEST : 0NE 10 CENT COIN, ONE 25 CENT COIN

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WHATS THE SLOPE OF THE RED LINE AND THE BLUE LINE?? and is the line parallel?? PLEASE I NEED THIS DONE

Answers

The line is Nor Parnell since it is side waysblkejsdjsjnw

Answer:

The slopes of both lines are 2/3, and since they have different y-intercepts they are parallel.

Step-by-step explanation:

In order to find slope, you need to find the rise and run of the line, since slope is rise/run. Lets use the red line as an example: There are two points , (0,1) and (-2,-1) where there are solid points. Once you locate solid points, you can then count how many units up or down (rise) and how many left or right (run). If you do this on paper the lines should form a right triangle with the line as the hypotenus. Since we went up 2, right 3, the slope would be 2/3.

Hope this helps :)

Find the lateral area of a regular pentagonal pyramid that has a slant height of 14 in. and a base side length of 6 in. A) 210 in^2 B) 240 in^2 C) 42 in^2 D) 420 in^2

Answers

The question ask to choose among the following choices that contains the value of the lateral area of a regular pentagonal pyramid that has a slant height of 14 in and a base side length of 6 in. Base on my calculation, the answer would be A. 210 inch^2. I hope this would help 

The lateral area of a regular pentagonal pyramid has a slant height of 14 in is 210 inch^2.

We have given that ,

The lateral area of a regular pentagonal pyramid that has a slant height of 14 in. and a base side length of 6 in.

What is the pentagonal pyramid?

A pentagonal pyramid is a pyramid with a pentagonal base upon which are erected five triangular faces that meet at a point. Like any pyramid, it is self-dual. The regular pentagonal pyramid has a base that is a regular pentagon and lateral faces that are equilateral triangles.

The question ask to choose among the following choices that contain the value of the lateral area of a regular pentagonal pyramid that has a slant height of 14 in and a base side length of 6 in.

Base on my calculation, the answer would be A.

210 inch^2.

To learn more about the pyramid visit:

brainly.com/question/218706

#SPJ5

4(1-3n)-14> 4(2n+3)-9n

Answers

4(1-3n)-14>4(2n+3)-9n
4-12n-14>8n+12-9n
-12n-10>-n+12
-22>11n
-2>n
n<-2
4(1-3n)-14>4(2n+3)-9n\ \ \ | omit\ brackets\n\n4-12n-14>8n+12-9n\ \ \ | combine\ like\ terms\n\n-10-12n>-n+12\ \ \ | add\ n\n\n-11n-10>12\ \ \ | add\ 10\n\n-11n>22\ \ | divide\ by\ -11\n\nn<-2\n\nn\in(-\infty,-2)

Solve for x (2x-2)+(x+5)

Answers

2x^2-x+5

I hope this helps. Enjoy the rest of you day :)))

Answer:

3x + 3

Step-by-step explanation:

(2x - 2) + (x + 5)

Combine like terms:

2x + -2 + x + 5

(2x + x) + (-2 + 5)

3x + 3

Hope you learned from this answer!

If A ⊂ B, then A ∩ B = A ∪ B. always, sometimes, never

Answers

Answer:

Hence, the property:

            A ∩ B = A ∪ B never hold .

Step-by-step explanation:

We are given that set  A⊂B .

This means that set A is properly contained in set B.

i.e. A≠B

This means that there are some elements in set B which are not in set A.

Now we have to show whether the following property A∩B=A∪B

always, sometimes or never hold.

As A is a proper set of B.

This means that: A∩B=A ( Since A is a smaller set)

Also, A∪B=B  (Since B is a bigger set)

                   Hence, A∩B ≠ A∪B  (Since A≠ B)

The answer is never.

Whats 3x+27=39 will mark brainliest​

Answers

Answer:

x=4

Step-by-step explanation:

Answer:

Step-by-step explanation:

5x+39=3x+27 i think your welcome :)