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The ratio of the angle of a triangle is 2:3:4. Find the measure of each angle. The measure of all the angles of a triangle is 180 degrees Three angles are in the ratio 2:3:4 Sum of the ratio 2+3+4=9 Let three angles be x,y and z First angle measures `2/9 of 180 degrees` `x=2/9xx180` x=40 degrees Second angle measures `3/9of 180 degrees` `y=3/9xx180` y=60 degrees Third angle measures `4/9of 180 degrees` `y=4/9xx180` y=80 degrees The solution is x=40 degrees, y=60 degrees, z=80 degrees The sum of all the angles = 180 degrees. Learn more on about Derivative of Cos2x and its Examples. Between, if you have problem on these topics how to find class width, please browse expert math related websites like mathcaptain.com, tutorvista.com. Please share your comments. ">Introduction to ratio level measurement The levels of measurement are of different types. Ratio level measurement is one of the types. Few other types of levels are interval, nominal and ordinal. Generally ratio is the comparison of two numbers of same kind and same unit. Mostly physical measurements are in ratio level measurement. In the statistics, variable measured at the ratio level. About Ratio There are a lot of difference between the ratio and proportion leopard print heels Let see with one example Example Tiny has a bag with 4 apples, 6 mangoes and 5 oranges What is the ratio of apples to oranges? Ratio of apples to oranges = `4/5` What is the ratio of mangoes to total items in bag? Ratio = `6/(4+6+5)` Ratio = `6/15` In this the measurements are in navy heels the ratio. It can be explained into smaller proportion Example From the above example the ratio of mangoes to the total items in a bag ratio = `6/15` Its smaller proportion is `(6/3)/(15/3)=2/5` Any how in the ratio, multiplication and division are applicable to both upper and the lower part of the ratio We can also move the measurement to higher proportion by multiplication `(3xx3)/(5xx3)=9/15` The value does not get changed, since the changes are made same in both the high heel pumps vales. Comparison of ratio Example Consider the two ratios 3:4 and 6:8 `3/4=6/8` on cross multiply, `3xx8=6xx4` 24=24 Both the measures are equal; therefore the two ratios are equal Problems on Ratio Level Measurement Example 1: Ratio of the lily flowers and the rose flowers is 5:10 and the total number of flowers are 300 Find the total number of rose flowers? Total number of flowers are the sum both the flowers Here its are in ratio, let take a common multiple of both the ratio as x christian louboutin shoes 5x+10x=300 15x=300 x=20 Part of the rose flower is 10 The total number of rose flowers are`10xx20=200` To check the result: The total number of lily flowers are `5xx20=100` Total number of flowers are 100+200=300 Check this awesome free math word problem solver i recently used. Example 2: The ratio of the angle of a triangle is 2:3:4. Find the measure of each angle. The measure of all the angles of a triangle is 180 degrees Three angles are in the ratio 2:3:4 Sum of the ratio 2+3+4=9 Let three angles be red bottom shoes x,y and z First angle measures `2/9 of 180 degrees` `x=2/9xx180` x=40 degrees Second angle measures `3/9of 180 degrees` `y=3/9xx180` y=60 degrees Third angle measures `4/9of 180 degrees` `y=4/9xx180` y=80 degrees The solution is x=40 degrees, y=60 degrees, z=80 degrees The sum of all the angles = 180 degrees. Learn more on about Derivative of Cos2x and its Examples. Between, if you have problem on these topics how to find class width, please browse expert math related websites like mathcaptain.com, tutorvista.com. Please share your comments.

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