aktrama.blogspot.com

Math

Tuesday, September 16, 2008. Divide a given quantity in a given ratio:. Use this formula for finding the share ,. Individual share = (Individual ratio/Total ratio) * Total Quantity. Example: Divide 20 pens between sheela and Anil in the ratio 3 :2. Given ratio = 3:2. Step 1 : find sum of the ratio. Sum of the ratio = 3 2 = 5. Total pens = 20. Individual share = (Individual ratio/Total ratio) * Total Quantity. Step 2 : Use the above formula. Sheela ` s share = (3/5) * 20 = 12. Anil`s share = (2/5) * 20 = 8.

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Math | aktrama.blogspot.com Reviews

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Tuesday, September 16, 2008. Divide a given quantity in a given ratio:. Use this formula for finding the share ,. Individual share = (Individual ratio/Total ratio) * Total Quantity. Example: Divide 20 pens between sheela and Anil in the ratio 3 :2. Given ratio = 3:2. Step 1 : find sum of the ratio. Sum of the ratio = 3 2 = 5. Total pens = 20. Individual share = (Individual ratio/Total ratio) * Total Quantity. Step 2 : Use the above formula. Sheela ` s share = (3/5) * 20 = 12. Anil`s share = (2/5) * 20 = 8.

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Math | aktrama.blogspot.com Reviews

https://aktrama.blogspot.com

Tuesday, September 16, 2008. Divide a given quantity in a given ratio:. Use this formula for finding the share ,. Individual share = (Individual ratio/Total ratio) * Total Quantity. Example: Divide 20 pens between sheela and Anil in the ratio 3 :2. Given ratio = 3:2. Step 1 : find sum of the ratio. Sum of the ratio = 3 2 = 5. Total pens = 20. Individual share = (Individual ratio/Total ratio) * Total Quantity. Step 2 : Use the above formula. Sheela ` s share = (3/5) * 20 = 12. Anil`s share = (2/5) * 20 = 8.

INTERNAL PAGES

aktrama.blogspot.com

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Math: Product Law for Exponents:

http://aktrama.blogspot.com/2008/08/product-law-for-exponents.html

Wednesday, August 20, 2008. Product Law for Exponents:. Exponential notation or Power notation :. In a m , a is base m is called index or exponent or power. Note : x 2 is x raised to power 2. In multiplication , if base is same then add exponents. A m * a n = a (m n) where m, n are real terms and a not equal to zero. This rule is applicable only when base is same. Example :simplify 2 5 * 2 6. 2 (5 6) = 2 11 ( using product law,here base is same ). Example :simplify x 6 * x 7. January 6, 2011 at 4:28 PM.

2

Math: Exponents - zero and negative exponents

http://aktrama.blogspot.com/2008/08/exponents-zero-and-negative-exponents.html

Wednesday, August 20, 2008. Exponents - zero and negative exponents. A quantity with an exponent has three components- the base, the. Exponent, and the coefficient. In the quantity 3x 5, the coefficient is 3, the base is x, and the exponent is 5. In the quantity 3(16) 7x, the coefficient is 3, the base is 16, and the exponent is 7x. In the quantity 26(2y) xy, the coefficient is 16, the base is 2y, and the exponent is xy. Note x 9 is x raised to power 9 *. 2) – 2 = 1 /2 2 =1/4. Example :find (- 5/6) -3.

3

Math: Laws of exponents - power law

http://aktrama.blogspot.com/2008/08/laws-of-exponents-power-law.html

Wednesday, August 20, 2008. Laws of exponents - power law. A quantity with an exponent has three components- the base, the. Exponent, and the coefficient. Note x 9 is x raised to power 9*. In the quantity 3x 5, the coefficient is 3, the base is x, and the exponent is 5. Power law :(a m) n = a m n. The new exponent is product of two exponents). Example: simplify (5 7) 6. 5 (7 * 6)=5 42. Example: simplify (x 3) 4. Subscribe to: Post Comments (Atom). Quotient Law for Exponents. Product Law for Exponents:.

4

Math: Ratio

http://aktrama.blogspot.com/2008/09/ratio.html

Monday, September 8, 2008. We denote ratio using symbol “ : ’’.Ratio can exist only between two quantities of same kind.Mathematically it can appear as 3/1 or as 3:1. In words, it should be written out as the ratio of three to one.Please remember that ratios compare parts to parts, rather than parts to a whole .Ratio. Does not have any unit. A ratio is always expressed in its. Can we find the ratio between 6 km and 8 hours? No, because both are in different quantities.*. Ex: 2: 5 = 4: 10. 1 Number of stu...

5

Math: Ratio and proportion

http://aktrama.blogspot.com/2008/09/ratio-and-proportion.html

Tuesday, September 16, 2008. Divide a given quantity in a given ratio:. Use this formula for finding the share ,. Individual share = (Individual ratio/Total ratio) * Total Quantity. Example: Divide 20 pens between sheela and Anil in the ratio 3 :2. Given ratio = 3:2. Step 1 : find sum of the ratio. Sum of the ratio = 3 2 = 5. Total pens = 20. Individual share = (Individual ratio/Total ratio) * Total Quantity. Step 2 : Use the above formula. Sheela ` s share = (3/5) * 20 = 12. Anil`s share = (2/5) * 20 = 8.

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Math

Tuesday, September 16, 2008. Divide a given quantity in a given ratio:. Use this formula for finding the share ,. Individual share = (Individual ratio/Total ratio) * Total Quantity. Example: Divide 20 pens between sheela and Anil in the ratio 3 :2. Given ratio = 3:2. Step 1 : find sum of the ratio. Sum of the ratio = 3 2 = 5. Total pens = 20. Individual share = (Individual ratio/Total ratio) * Total Quantity. Step 2 : Use the above formula. Sheela ` s share = (3/5) * 20 = 12. Anil`s share = (2/5) * 20 = 8.

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