Tenths Videos - Free Educational Videos for Students in K - 12

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This page provides a list of educational videos related to Tenths. You can also use this page to find sample questions, apps, worksheets, lessons , infographics and presentations related to Tenths.


Place Value Rounding Decimals Tenths Hundredths


By TeacherTube Math

YouTube presents Place Value Rounding Decimals Tenths Hundredths an educational video resource on math.

Visually converting from tenths to hundredths | 4th grade | Khan Academy


By Khan Academy

Learn how to convert fractions from tenths to hundredths using grid diagrams.

Writing Tenths and Hundredths with Decimals


By StoneBridgeMath

This video shows how pictures of tenths and hundreds are connected to both fractions and decimals. The instructor displays visual models then shades various areas in the models and she expresses the shaded areas as both a fraction and a decimal.

Comparing decimals example 1 | Decimals | 4th grade | Khan Academy


By KhanAcademy

how to compare decimals with tenths and hundredths

Grade 4 Math 9.7, Compare Decimal Values


By Joann`s School

How tenths and hundredths of fractions compare to decimals.

Decompose fractions with denominators of 100


By Khan Academy

Learn how to decompose a fraction into tenths and hundredths.

Equivalent fractions with denominators of 10 and 100


By Khan Academy

Learn how to convert fractions from tenths to hundredths using grid diagrams.

Comparing decimals example 2 | Decimals | Pre-Algebra | Khan Academy


By Khan Academy

When comparing decimals it's easy to get confused by the number of digits to the right of decimal. Is it a tenth, hundredth, or thousandth? This video will help you a lot!

Math Ratios | MathHelp.com


By MathHelp.com

This lesson covers adding decimals. Students learn to add decimals by first lining up the decimal points, then adding the numbers by column. For example, to add 14.2 + 2.86, first line up the decimal points, then add the digits in the hundredths column, to get 0 + 6, or 6, then add the digits in the tenths column, to get 2 + 8, or 10, so write a 0 in the tenths column and carry the 1 to the units column, then add the digits in units column, to get 1 + 4 + 2, or 7, then add the digits in the tens column, to get 1. So 14.2 + 2.86 = 17.06.

Polynomial Long Division | MathHelp.com


By MathHelp.com

McCauley can paint a house in 10 hours, while it takes Clayton 15 hours. If they work together, how long will it take them to paint the house? To solve this kind of a problem, which is called a work problem, it’s important to understand the following idea. Since McCauley can paint a house in 10 hours, we know that in 1 hour, McCauley can paint 1/10 of the house. And in 2 hours, McCauley can paint 2/10 of the house. Therefore, in t hours, McCauley can paint t tenths of the house. And since it takes Clayton 15 hours to paint the house, in t hours, Clayton can paint t fifteenths of the house. Pause the audio for a moment if you need time to understand this idea…Now, to solve the problem, we use the following formula: part of job done by McCauley + part of job done by Clayton = 1 job done. And we’re asked how long will it take them to paint the house, so we’re looking for the time, or t. Remember that in t hours, McCauley can paint t/10 of the house, so the part of the job done by McCauley is t over 10. And in t hours, Clayton can paint t/15 of the house, so the part of the job done by Clayton is t over 15. Now, we have the equation t/10 + t/15 = 1. To solve this equation for t, we first get rid of the fractions by multiplying both sides of the equation by the common denominator of 10 and 15, which is 30. Distributing on the left side, 30 times t over 10 is 30t over 10, which simplifies to 3t, and 30 times positive t over 15 is positive 30t over 15, which simplifies to positive 2t. And on the right, 1 times 30 is 30. So we have 3t + 2t = 30, or 5t = 30, and dividing both sides by 5, t = 6. So if Clayton and McCauley work together, they can paint the house in 6 hours. Finally, it’s a good idea to check your answer. If they work together for 6 hours, then McCauley paints 6/10 of the house, and Clayton paints 6/15 of the house, so we have 6/10 + 6/15 = 1. And reducing on the left side, we have 3/5 + 2/5 = 1, which simplifies to 5/5 = 1, which is a true statement, so our answer checks

Rounding decimals


By Khan Academy

Rounding. Oh my....there will be so many times when rounding numbers (including decimals) will be a required skill. Let's get this down, shall we?