Table of Contents
What is 186 Simplified?
Reduce 186/100 to lowest terms
- Find the GCD (or HCF) of numerator and denominator. GCD of 186 and 100 is 2.
- 186 ÷ 2100 ÷ 2.
- Reduced fraction: 9350. Therefore, 186/100 simplified to lowest terms is 93/50.
What is 74 over 360 in its simplest form?
Therefore, 74/360 simplified to lowest terms is 37/180.
What is 72 over 84 in its simplest form?
Therefore, 72/84 simplified to lowest terms is 6/7.
What is 74 simplified?
Therefore, 74/100 simplified to lowest terms is 37/50.
What is the simplified form of 60 360?
Steps to simplifying fractions Therefore, 60/360 simplified to lowest terms is 1/6.
What is the standard form of 72 84?
6. Convert the rational number 72/84 into standard form. standard form of 72/84 is 3/7. 7.
What is the simplest form of 70 84?
Reduce 70/84 to lowest terms
- Find the GCD (or HCF) of numerator and denominator. GCD of 70 and 84 is 14.
- 70 ÷ 1484 ÷ 14.
- Reduced fraction: 56. Therefore, 70/84 simplified to lowest terms is 5/6.
What is the simplest form of 135 360?
Therefore, 135/360 simplified to lowest terms is 3/8.
How to convert a number to standard form?
To convert a number to the standard form, it is important to understand the process properly in a stepwise manner. Below, the steps are explained through an example. Convert 678120009 into standard form. Count the digits after the decimal place.
Is the number 4987 in standard notation?
Consider that you have the number 4987. This number “4987” in its current form is called expanded notation. To convert it into the standard form, you need to portray it as a power of 10. In accordance with the expression shown above, the left hand and right-hand sides are equal. Hence, the standard notation is correct.
How to confirm that a standard form is correct?
To confirm that the standard form is correct, add the components to get a confirmation. If the sum is equal to the actual number, it means that the process of breaking done is correct. Displaying a number in standard form may not be that hard one has to be careful when mathematical operations have to be performed.