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Would the equation be something like this

x + 3(x + 1) + (x + 2) = 186

One more last question, which is posted below:

If the sum of three consecutive even integers is 186, what is the first of three even integers?

x + 2(x + 1) = 17

x + 2x + 2 = 17

3x + 2 - 2 = 17 - 2

3x = 15

So the answer would be 5 and 6?

May I do another problem for you? I just want to make sure i do it correctly.

When the smaller of two consecutive integers is added to two times the larger, the result is 17.

x + 2(x + 2) = 17

x + 2x + 4 = 17

3x + 4 = 17

3x + 4 - 4 = 17 - 4

3x = 13

Now how would I get the finally answer since it wouldn't be even?

x + 4(x+2) = 38

x + 4x + 8 = 38

5x + 8 = 38

5x + 8 - 8 = 38 - 8

5x = 30

30/5 = 6

So the answer is 6 and 8?

The equation below is correct?

Find two consecutive even integers such that the smaller added to four times the larger gives a sum of 38.

x + 4x + 2 = 38

I do need help on another question, which is posted below.

Find two consecutive even integers such that the smaller added to four times the larger gives a sum of 38.

Would this consider as a table problem?

Okay now I what to do know with this type of problem, thank you for the help. This example should help me out on my homework. Thanks again!

s + (2s - 650) = 1804

= 818

c = 2 s - 650

= 986

**lisathedork**- Replies: 20

Hello,

I need help with this problem below, I don't know how to translate into a equation. It's the only issue I need help with.

Ted Ming owns two soup and sandwich lunch shops. This year the telephone bill for his Cascade shop was $650 less than twice the telephone bill for his Santa Clara shop. The total telephone expense for both was $1804. What was the cost of each shop's telephone service for the year?

The yearly bill for the Santa Clara shop was $

The yearly bill for the Cascade shop was $

**lisathedork**- Replies: 1

Hello, I need help with the following problems. I don't understand the information that my textbook provides.

1. Find the 4th term if the sequence in which a1 = 2 and a(n+1) = -4an + 2

2. Find the third iterate, x3, of the function f(x) = 3x + 5 for an initial value of x0 = 1

3. The rate of inflation is 3%. The cost of an item in future years can be found by iterating the function c(x) = 1.03x. Find the cost of a $1500 refrigerator in three years if the rate of inflation remains consistant.

Wow, I didn't know it was that easy!

Thank you so much for the help, I did the other problems with no trouble.

**lisathedork**- Replies: 4

Hello can someone help me with this one problem?

Given the Arithmetic sequence A1, A2, A3, A4

50, 60, 70, 80

What is the value of A29?

Can I get any notes on how to do this?

Please provide links also, thanks again.

Thank you so much for the help! I'm now done with this math class.

I'm still having trouble with the following questions. Can someone please guide me through this?

For 1 through 10, what is the area and volume of the given shape, if the length of one side of the base is 6, the height is 8, and the slant height is 10? (Not all shapes will require all three numbers.)

1. An equilateral triangle as the base.

This triangle just became the base of a regular prism, with a height of 8:

12. What is the lateral area?

13. What is the volume?

14. What is the area of the largest rectangular side?

This rectangle just became the base of a regular prism, with a height of 6:

17. What is the lateral area?

18. What is the total surface area?

19. What is the volume?

20. What is the area of the largest rectangular side?

Sorry for the late response!

I think this is the information you need.

For 1 through 10, what is the area and volume of the given shape, if the length of one side of the base is 6, the height is 8, and the slant height is 10? (Not all shapes will require all three numbers.)

The shape is a right prism with -

**lisathedork**- Replies: 9

Hello, I need help with the following questions.

The shape is a pyramid with:

6. a rectangular base with a width of 4

7. a square base

8. a rectangular base with a width of 3

9. a rectangular base with a width of 5

10. a rectangular base with a width of 7

I have an isosceles triangle with a height of 4 and a base of 6:

11. What is the area?

This triangle just became the base of a regular prism, with a height of 8:

12. What is the lateral area?

13. What is the volume?

.

14. What is the area of the largest rectangular side?

I have a rectangle, with a length of 7 and a width of 4:

15. What is the perimeter?

16. What is the area?

This rectangle just became the base of a regular prism, with a height of 6:

17. What is the lateral area?

18. What is the total surface area?

19. What is the volume?

20. What is the area of the largest rectangular side?

Thank you so much for the help! I figure out how to do 14 & 15. Plus I made the minor changes in the other problems also. Yes, I wouldn't mind being called Lisa!

Thanks again!

What is the area of the circle of the radius is:

2. SQRT(3)

A = (PI)r2

A = (PI)SQRT(3)2

A = 9 PI

What is the radius if the area of the circle is:

14. t^2(PI)

t2(PI) = (PI)r2

Need Help

15. t^2(PI)

t2(PI) = (PI)r2

Need help

What is the area of the sector if the radius is 6 and the degree measure is:

16. 26

A = (n/360)[(PI)r2]

A = (26/360)[(PI)62]

A = (13/180)[(PI)36]

A = 468/180(PI)

A = 2 3/5

20. 120

A = (n/360)[(PI)r2]

A = (120/360)[(PI)62]

A = (3/3)[(PI)36]

A = 108/3(PI)

A = 36

Sorry for the confusion!

**lisathedork**- Replies: 4

May I get some assistance on these problems? Can you also give me some helpful notes also?

2. SQRT(3)

A = (PI)r^2

A = (PI)SQRT(3)^2

A = 9 PI

14. t^2(PI)

t2(PI) = (PI)r^2

15. t^2(PI)

t2(PI) = (PI)r^2

16. 26

A = (n/360)[^2]

A = (120/360)[(PI)62]

A = (3/3)[(PI)36]

A = 108/3(PI)

A = 36

20. 120

A = (n/360)[(PI)r^2]

A = (120/360)[(PI)62]

A = (3/3)[(PI)36]

A = 108/3(PI)

A = 36

**lisathedork**- Replies: 1

The diameter of the black circle is 4 inches. The radius of the white middle circle is 6 inches and the Radius of the red circle is 9 inches.

1. Robin knowns that if he hits the white part of the target, he just slightly win, therefore not embarrassing John. What is the probability that Robin will hit the white part of the target (not the red and not the bull’s-eye)? Show your work.

3.14(2)2

= 12.56

3.14(6)2

= 113.04

3.14(9)2

= 254.34

2. After Robin shoots into the white area, John knows he cannot win, so he decides to set his sights on second place. To get second place, he needs to hit either the white circle or the bull’s-eye. What is the probability that he can do that? Show your work.

3.14(2)2 = 12.56 // 3.14(6)2 = 113.04 // 3.14(9)2 = 254.34

The table is 30 inches wide and 180 inches long. The width of the 2 and 3 rectangles is 12 inches. The sides of the 4 rectangle are 15 inches and the top and bottom are 12 inches. The 1 rectangle is twice as wide as the 2

3. What are the dimensions of the 1 rectangle?

The dimensions of the 1 rectangle is

4. What are the measurements of one of the 5 rectangles?

5. You are playing shuffleboard in P.E. class. To score points, your disc must land in a box on the other side of the table and you are awarded the number of points that is in that box. What is the probability of scoring 1 point?

6. What is the probability of scoring 2 points?

7. What is the probability of scoring 3 points?

8. What is the probability of scoring 4 point?

9. What is the probability of scoring 5 point?

10. What is the probability of scoring at all (any number of points)?

May I please get any helpful information on these problems? Anything is helpful.

**lisathedork**- Replies: 3

May I please get some tips on how to do this? I thought I would get this but I'm having some trouble but thank you!

If you have a 45-45-90 triangle:

2. With a hypotenuse of SQRT(6), what is the length of one leg?

6. And one leg has a length of SQRT(8), what is the length of the hypotenuse?

7. And one leg has a length of SQRT(32), what is the length of the hypotenuse?

If you have a 30-60-90 triangle:

13. And the length of the longest leg is 5[SQRT(3)], what's the length of the other leg?

14. Working from #13, what's the length of the hypotenuse?

15. And the length of the longest leg is 9, what is the length of shortest leg?

16. Working from #15, what is the length of the hypotenuse?

17. With a hypotenuse of 2[SQRT(3)] what is the length of the longest leg?

18. Working from #17, what is the length of the shortest leg?

19. And the length of the shortest leg is SQRT(12), what is the length of the longest leg?

20. Working from #19, what is the length of the hypotenuse?

Then I need help with Geometric Probability after. Before I post the questions may I please get some practice questions? Thanks again!!!

Thank you for the help.

19. a=6 and c=6(SQRT 2)

6^2 + b^2 = 6(SQRT 2)

36 + b^2 = 72

b^2 = 36

b = 6

I have more lessons to go!

Here is what I got:

13. a=7 and c=SQRT 85

7^2 + b^2 = 85

49 + b^2 = 85

b^2 = 36

b = 6

15. a=1 and c=SQRT 2

1^2 + b^2 = SQRT 2

1 + b^2 = SQRT 2

b^2 = 1

b = 1

19. a=6 and c=6(SQRT 2)

6^2 + b^2 = 6(SQRT 2)

36 + b^2 = 24

b^2 = 12

b^2 = SQRT 12