ICE CREAM you are planning to make and sell ice creams at a schools sports event.

You expect to make and sell 300 ice creams

•You buy ice cream in 1 liter tubs. Each tub costs $2.
•you can fill ten cones from each tub.
•each empty cone cost 5¢
•you plan to sell each filled cone for 80¢

Before buying ice cream, you survey 60 people to find out what flavors they like. Here are the results of the survey:

1.) work out the quantities you need to buy and their costs.

2.) how much profit do you expect T. To make on the day?

Answers

Answer 1

Answer: 1) you will need 30 tubs of ice cream which will cost £60 plus 300 cones which is £9 so added together it will be £69

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0.003 is 1/10 of???????????????????

Write the LCD (Least Common Denominator I think) for each pair of fractions.1/3, 1/5 | 2/7, 1/4 | 3/4, 3/5 | 2/9, 5/12 | 1/3, 3/7 | 1/6, 4/9

Please help. ASAP

Answers

The LCD for all of the above would be 1. but other than that i got 2 , dose this help?

Mr.Gorman spent $65 on the following art supplies . 5 pads of colored paper for $2.50 each
.6 packs of markers for $5.75 each
. Some jars of paint for $4.50 each
How many jars of paint did Mr. Gorman by

Part B later mr Gorman spent $18 on some paintbrushes and colored pencils
. He bought 4 times as many colored pencils as paintbrushes

. Each paintbrush cost $3 and each colored pencil cost $0.75

How many colored pencils did me Gorman buy

Answers

Part A: $2.50 * 5 pads = $12.50

$5.75 * 6 pkg markers = $34.50

$12.50 + $34.50 = $47.00 spent on pads and markers

Total spent $65.00 - $47.00 spent on pads and markers = $18.00 left for jars of paint

$18.00 divided by $4.50 = 4 jars of paint that he bought

PART B. The answer is 12 colored pencils.

$18 total spent 3 paint brushes = $9.00

$18 - $9= $9.00 left for color pencils

$9.00 divided by $0.75= 12 colored pencils

the answer is 12 colored pencils

How many fractions are equivalent to 4/5 Explain

Answers

$(4)/(5)= (4\cdot2)/(5\cdot2) = (8)/(10) \n \n (4)/(5)= (4\cdot7)/(5\cdot7) = (28)/(35) \n \n (4)/(5)= (4\cdot10)/(5\cdot10) = (40)/(50) \n \n (4)/(5)= (4\cdot25)/(5\cdot25) = (100)/(125) \n \n (4)/(5)= (4\cdot400)/(5\cdot400) = (1600)/(2000) \n \n (4)/(5)= (4\cdot500)/(5\cdot500) = (2000)/(2500)\ ...$

Answer:

An infinite amount

Step-by-step explanation:

fractions can be multiplied/divided by all numbers and still be equivalent as long as you multiply/divide the numerator AND the denominator by the same number.

Which statement is true about the diagram below?

Answers

Answer:

x = 22

y = 32

Step-by-step explanation:

The sum of interior angles in a rectangle is 360° so

100° + 5y + 4x + 2x = 360 add like terms

6x + 4y = 260°

Now, we know that the measure of an inscribed angle in a circle is equal to the half of the arc it sees

so if the arc that 100° sees is equal to 200 then the arc 5y sees would be 160 (because perimeter of a circle is 360°)

if 5y = 160 then y = 32

We said 6x + 4y = 260° since we know what y is equal to now we can replace the value

6x + 4×32 = 260

6x + 128 = 260

6x = 132

x = 22

I think there must be a mistake in answering options but this is how we solve this kind of problems.

Answer:

To me, none of the answers seem correct.

Step-by-step explanation:

x = 30, y = 20 is 100 + 60 + 120 + 100 which is 380 total, so incorrect

x = 2, y = 2 is 10 + 10 + 8 + 100 which is 128 total, so incorrect

x = 60, y = 25 is 125 + 120 + 240 + 100 which is too great, so incorrect

x = 60, y = 52 is too great, so incorrect

Plz let me know what I did wrong if anyone gets the answer...

70.5 - 6.81 =
63.69
63.71
64.69
77.31

Answers

Answer:

63.69

Step-by-step explanation:

Mario walked at a rate of 2/3 mile every 10 minutes. What was his rate in person hour? A.)4 B)6 2/3 C)9 D)15

Answers

$1~\text{h}=60~\mathrm{min}~~\Leftrightarrow~~\boxed{\begin{array}{c} 1\mathrm{~min}=(1)/(60)\mathrm{~h} \end{array}}$

Therefore,

$(2)/(3)~\frac{\mathrm{mile}}{10\mathrm{~min}}\n \n \n =(2)/(3)~\frac{\mathrm{mile}}{10\cdot ((1)/(60)~\mathrm{min})}\n \n \n =(2)/(3)~\frac{\mathrm{mile}}{(10)/(60)~\mathrm{min}}\n \n \n =(2)/(3)~\frac{\mathrm{mile}}{(1)/(6)~\mathrm{min}}\n \n \n =(2)/(3\cdot (1)/(6))~\frac{\mathrm{mile}}{\mathrm{min}}\n \n \n =(2)/(((3)/(6)))~\frac{\mathrm{mile}}{\mathrm{min}}\n \n \n =2\cdot (6)/(3)~\frac{\mathrm{mile}}{\mathrm{min}}\n \n \n =2\cdot 2~\frac{\mathrm{mile}}{\mathrm{min}}\n \n \n =4~\frac{\mathrm{miles}}{\mathrm{min}}$

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