If one container holds 55 balls, how many balls will nine containers hold?

Answers

Answer 1

Answer: 1 container = 55 balls
x 9 x 9
9 containers = ? balls
55 x 9 = 495

The answer is 495 balls

Answer 2

Answer: if one container holds 55 balls then you times 55 with 9 if you want to know how many balls 9 containers hold and the answer is 495

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your school sells tickets for its winter concert. Student tickets are $5 and adult tickets are $10. If your school sells 85 tickets and makes $600, how many of each ticket did they sell?

Answers

Let s be the number of student tickets and a be the number of adult tickets.
s + a = 85; a = 85 - s
Also,
5s + 10a = 600

Substituting a from the first equation
5s + 10(85 - s) = 600
-5s = -250
s = 50
a = 85 - 50 = 35
The school sold 50 student tickets and 35 adult tickets.

The value of a new 3500 sailboat decreases 10% per year. find its value after 1 year

Answers

After one year, the sailboat has value 3500*((100-10)/100)=3500*.9=$3150.

How do you convert 15 feet to centimeters?

Answers

To convert 15 ft to centimeters you have to multiply 15 x 30.48, since 1 ft is 30.48 cms

So, if you want to calculate how many centimeters are 15 feet you can use this simple rule.

15 feet to cm.

1 foot = 30.48 cm.

15 feet = 15 * 30.48 = 457.2 cm.

That's it.

The equation of a circle is given below. (x-0.5)^{2}+(y-3.5)^{2} = 16(x−0.5) 2 +(y−3.5) 2 =16left parenthesis, x, minus, 0, point, 5, right parenthesis, squared, plus, left parenthesis, y, minus, 3, point, 5, right parenthesis, squared, equals, 16 What is its center? ((left parenthesis ,,comma ))right parenthesis What is its radius? If necessary, round your answer to two decimal places. units

Answers

Answer:

The radius is 4 units long.

Step-by-step explanation:

The given equation is

$(x-0.5)^(2) +(y-3.5)^(2) =16$

This equation belongs to a circle, which center is at (0.5, 3.5) and its radius is 4.

You can deduct its elements, becase this equation of the circle is explicit, which means the constant term represents the square power of the radius. Solving that, we have

$r^(2) = 16\nr=√(16)\n r=4$