Barry's Bike Shop pays $70 for a bicycle. They aregoing to sell it with a percent markup of 20%. How
much is Barry's Bike Shop selling the bike for?

Answers

Answer 1
Answer:

Answer:

14

Step-by-step explanation:

20% of 70 is 14


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Algebra is not something I'm good at

Answers

Hello,

slope=s=(5-8)/(9-3)=-3/6=-1/2

The following graph of f(x) = x2 has been shifted into the form f(x) = (x − h)2 + k: What is the value of h?
a.4
b.2
c.−2
d.−4

Answers

has been shifted into the form is 4

Which are acceptable names for the line? Choose all answers that are correct. A. WL. B. Line LR. C. Line R. D.Line RW

Answers

The acceptable names for the line are WL and line R. The answers to your questions are A and C. I hope that this is the answer that you were looking for and it has helped you.

The cost of three scarves is $26 and 25 s The cost of three scars is $26.25 what is the unit price

Answers

Answer:


Step-by-step explanation:

$26.25/3 scarves=$8.75/1 scarf


the cost of 1 scarf is $8.75

Can someone show me how to solve this step by step?

Answers

9514 1404 393

Answer:

  x = -15

Step-by-step explanation:

It appears the drawing is showing two representations for the distance LK. Of course, they both have the same value.

  10 = LK = x+25

Subtracting 25 from the equation, we have ...

  -15 = x

(This value of x makes KJ = (2(-15)+27) = -3, a nonsense value.)

_____

Alternate (more sensible) interpretation

If the bottom line is intended to represent LJ, then we have ...

  10 +(2x+27) = (x +25) . . . . LK +KJ = LJ

  x +37 = 25 . . . . subtract x

  x = -12 . . . . . . .  subtract 37

With this value of x, the length of KJ is 2(-12)+27 = 3, and the overall length LJ is (-12)+25 = 13. This is consistent: LK=10, KJ = 3, LJ = 13.

 

If your company needs to produce 7,800 products by the end of the next 12 weeks, how many products will you need to produce each week to finish on schedule?

Answers

The company will have to produce at least 650 products each week to achieve 7800 products in 12 weeks


(7800 products divided by 12weeks  = 650 products per week)