Find the selling price of a $270 by bicycle with a 24% markup

Answers

Answer 1
Answer: first find what 24% of 270 is. multiply .24 times 270 to get 64.8. Then add 64.8 to 270 to get the markup price. 
Answer 2
Answer: 334.8

270 times .24 (which is equal to 24%) is equal to 64.8. You add that to the 270. 64.8+270=334.8!

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Solve for a. A-12=56

Answers

a-12 = 56
a = 56 + 12
a = 68
----------------------

68 - 12 = 56

Answer:

A-12=56

If you add 12+56 you get =68

So your answer would be 68-12=56

Step-by-step explanation:

Hope This Helps If So Please Mark Me Brainiest

Help 1st person gets brainlist more info inside the file / picture

Answers

Answer:

b. 28000 times 400 equals 11200000

c.9000 times 60 equals 540000

d.900 times 600 equals 540000

e. 40000 times 500 equals 20000000

Step-by-step explanation:

What is the quotient?
5-6/53

Answers

Answer:

-1/53

Step-by-step explanation:

Is 6xyz and 8xy like terms

Answers

you can combine variables that are the same such as 6x and 8x, and y and y. that would end up being 14x+2y+z

a hockey season ticket holder pays 72.48 for her tickets plus 6.00 for a program each game each game a second person pays 18.08 for a ticket to every game but doesnt buy programs in how many games will they have paid the same amount

Answers

If Iunderstand the question correct, the hockey season ticket holder paid$72.48 for all of the tickets at once, and then $6.00 for each gamethereafter. The second person pays $18.08 for a ticket per game.

So then let g = the number of games. The problem can be written as a system of equations:

Person 1 = 72.48 + 6g
Person 2 = 18.08g

We are looking for when the number of games for both are the same. To dothis, just set them equal to each other and solve for g.

72.48 + 6g = 18.08g
Subtract 6g:
72.48 = 12.08g
Divide by 12.08:
g = 6

So after 6 games, the two would have paid the same price.

Which sequences are geometric? Check all that apply. –2, –4, –6, –8, –10, … 16, –8, 4, –2, 1 –15, –18, –21.6, –25.92, –31.104, … 4, 10.5, 17, 23.5, 30, … 625, 125, 25, 5, 1, …

Answers

The sequences which are geometric are;

  • –8, 4, –2, 1

  • -15, –18, –21.6, –25.92, –31.104

  • 625, 125, 25, 5, 1,

A sequence is geometric if successive terms of the sequence differ by a given factor r.

In the question;

Geometric Sequence:

  • –8, 4, –2, 1. has a common ratio,r = (-1/2)

  • -15, –18, –21.6, –25.92, –31.104 has a common ratio, r = (1.2)

  • 625, 125, 25, 5, 1 has a common ratio, r= (1/5)

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brainly.com/question/9300199

Given sequences :

–2, –4, –6, –8, –10,...

16, –8, 4, –2, 1 , ......

–15, –18, –21.6, –25.92, –31.104, …

4, 10.5, 17, 23.5, 30, …

625, 125, 25, 5, 1, ….

Let us find the ratios.

–2, –4, –6, –8, –10,...

First sequence is just being decreased by -2. So it would be an Arithmetic sequence.

16, –8, 4, –2, 1 , ......

16/-8 = -2 and 4/-2 = -2.

In second sequence we got common ratio -2. Therefore, it's a geometric sequence.

–15, –18, –21.6, –25.92, –31.104, …

-15/-18 = 0.833

–21.6/ -18 = 0.833.

In second sequence we got common ratio 0.833. Therefore, it's a geometric sequence.

4, 10.5, 17, 23.5, 30, …

10.5/4 ≠ 17/10.5

Ratios are not same. So, it's not a geometric sequence.

625, 125, 25, 5, 1, ….

125/625 = 0.2 = 25/125.

In fourth sequence we got common ratio 0.2. Therefore, it's a geometric sequence.