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Explain Comparing Mixed Numbers in maths?
A mixed number is made up of two parts: a whole number and a fraction.
For example: 2(3/4)
2(3/4) is read "two and three-fourths." It represents 2 wholes plus another 3/ 4 of a whole.Comparing Mixed NumbersThere are 2 steps to comparing mixed numbers: 1. Compare the whole number in each of the mixed numbers2. If the whole numbers are the same, compare the fraction parts of the mixed numbers.
Example 1: Compare 4 (3/5) and 6 (3/4) Since 4 is smaller than 6, or 4 < 6, we can say 4(3/5)<6(3/4)
Example 2: Compare 8(5/12)and 8(1/4) Since they both have the same whole number (8), all we need to do is compare 5/12 and 1/4 .
Put both fractions over a common denominator. ¼ = (1x3/4x3) = 3/12 5/12 = 5/12Since ¼ is less than 5/12, 8(1/4)< 8(5/12) .
Anne, Betty and Carol went to their local produce store to buy some fruit. Anne bought one pound of apples and two pounds of bananas and paid $2.11. Betty bought two pounds of appl
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Example of Implicit differentiation So, now it's time to do our first problem where implicit differentiation is required, unlike the first example where we could actually avoid
4+15-(4-1/2)
The HCF & LCM of two expressions are respectively (x+3) and (x cube-7x+6). If one is x square+2x-3 , other is? Solution) (x+3) * (x^3-7x+6) = (x^2+2x-3) * y ( ) (HCF*LCM=
Certain model of new home distributed with a mean of $150,000. Find percentage of buyers who paid between $150,000-155,000 if standard deviation is $1800.
A long distance calls costs x cents for the first minute and y cents for every additional minute. How much would a 5-minute call cost? The cost of the call is x cents plus y ti
calculate x+2+y=4
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We are here going to begin looking at nonlinear first order differential equations. The first type of nonlinear first order differential equations which we will see is separable di
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