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What is the answer to 1 cm?

It is denoted as cm. 100 centimeters equal to 1 meter or one centimeter equal to one-hundredth (i.e. 1/100 th) of meter.

What is the ratio of 1 meter?

Explanation: 1m 40cm = 140cm. 1m = 100cm. So the ratio is 140cm:100cm.

What is the ratio of 3 m to 60 cm?

The answer is 1/5.

What is the ratio of 60 meters to 100 meters?

1.53 to 1.56

What is the ratio of 3 and 60?

Therefore, the ratio of Rs. 3 and 60 paise is 5:1. Hence, the correct option is (B).

What is the ratio of 30 cm to 2 meters?

2 : 30

What is the ratio of 30 cm to 1 meter?

Answer. That is 3:10 because there are 100 cm in 1m.

What is the ratio of 30 cm to to meters?

30 centimeters is equal to . 3 meters.

What fraction of 1 meter is 25cm?

Answer. 25cm=25รท100m=1/4m (ANS.)

What is the ratio of 45 minutes to 1 hour?

THE RATIO IS 3:4… HOPE IT HELPS YOU OUT……..

What is the ratio of Rs 3 and 50 paise?

Answer. Hey MATE! Ratio of 300 paise to 50 paise : 300:50 ==> 6:1 Answer.

What is the ratio of 40 minutes to 1 hour?

2/3

What is ratio of an hour to minutes?

There are 60 minutes in 1 hour. To convert from minutes to hours, divide the number of minutes by 60.

How do you simplify the ratio?

How to Simplify a Ratio A : B when A and B are both whole numbers

  1. List the factors of A.
  2. List the factors of B.
  3. Find the greatest common factor of A and B, GCF(A, B)
  4. Divide A and B each by the GCF.
  5. Use the whole number results to rewrite the ratio in simplest form.

What is the ratio of 3 to 5?

A ratio of 3 to 5 simply means that for every 3 of something, there are 5 of something else, with a total of 8.

What is the ratio of 15 to 5?

300%

How do you simplify life?

Here are five ways to simplify every area of your life.

  1. Declutter your house.
  2. Get rid of bad mental habits.
  3. Cut out toxic people.
  4. Take charge of your money.
  5. Gain control of your time.
  6. Start Subtracting.

How do you simplify a problem?

Here are the basic steps to follow to simplify an algebraic expression:

  1. remove parentheses by multiplying factors.
  2. use exponent rules to remove parentheses in terms with exponents.
  3. combine like terms by adding coefficients.
  4. combine the constants.