MATHEMATICS MIDDLE SCHOOL

24 is 40% of what number?

Answers

Answer 1

Answer: $24=(40)/(100)*x \n x=24*(5)/(2)=60$
24 is 40% of 60.

Answer 2

Answer:

Answer:

Step-by-step explanation:

24 is 40% of 60

Related Questions

Help don’t understand
What is equivalent to 2/3 and has an odd denominator
40 percent of the 35 male guests wear glasses. Write the number of male guests who wear glasses as a fraction of the 56 guests. Give your answer in its simplest form.
What is four divided by five/sixths
The area of a triangular garden can be no more than 120 square feet. The base of the triangle is 16 feet. What is the height of the triangle?show your work

Help PleaSe Which function has the greatest rate of change?

A.
x y
3 3
4 6
5 9

B.
y = 4x – 7

C.
12x + 6y = 18
D.
Graph is for "D"

Answers

for A is 3 3
the second one is 4
the third one is -2
and the fourth is -5
so the second one is the greatest 4

What us the unit price of 32 ounces of yogurt that cost 4.79$

Answers

Do you mean the cost per ounce?
Then that would be $0.1496, or rounded to the nearest cent, 15 cents a ounce.

How can conversion of measurements help me solve real world problems

Answers

In different parts of the world people use different units. Being able to convert will help me understand and fit into their surroundings. Like for instance in Canada people measure speed in kilometers, so their speed limits are written in kmph. While in America the speed is measured in miles so Mph. Knowinf=g the conversions can help you drive safely and not get a ticket.
Hope that was what you were expecting.

Final answer:

Unit conversion and dimensional analysis, based on equivalent ratios, can solve real-world problems. They help in practical scenarios, like converting cooking measurements or understanding distances in different countries. The metric system, based on powers of 10, is particularly convenient for such conversions.

Explanation:

Conversion of measurements, also known as unit conversion and dimensional analysis, can help solve real-world problems in various practical scenarios. For example, a person reading a European cookbook in the United States might require conversion of quantities expressed in liters into cups. Likewise, a Canadian tourist driving through the U.S. might need to convert miles on road signs into kilometers to gauge distances accurately.

It's crucial to understand that a ratio of two equivalent quantities expressed with different measurement units can be used as a unit conversion factor. Suppose, the lengths of 2.54 cm and 1 in are equivalent, so you can derive a conversion factor from this ratio. Various other commonly used conversion factors can make this process easier in daily life, such as converting a basketball player's vertical jump from inches to centimeters or converting cooking measurements.

The metric system is particularly convenient for unit conversion as it is based on powers of 10, so conversions between metric units can be done by simply moving the decimal place. However, dimensional analysis and unit conversion are universally applicable tools that can make life easier, from understanding distances to making recipes to making scientific calculations.