What is 34/5 as a mixed number? 34/5 as a mixed number is 6 4/5.Also asked, what is 32 over 5 as a mixed number?
32/5 already reduced (simplified) Improper fraction, rewrite it as a mixed number: 32 ÷ 5 = 6 and remainder = 2 => 32/5 = (6 × 5 + 2)/5 = 6 + 2/5 = 6 2/5 | Nov 17 21:50 UTC (GMT) |
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98/2,245 already reduced (simplified) | Nov 17 21:50 UTC (GMT) |
Beside above, what is 34 6 as a mixed number? Reduce the expression 346 by cancelling the common factors. Factor 2 2 out of 34 34 . Factor 2 2 out of 6 6 . Rewrite the expression.
Algebra Examples.
Regarding this, what is 34 11 as a mixed number?
Simplify 34/11 to the simplest form.
What is 34/11 Simplified? |
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Answer: | 34/11 = 3 1 11 |
How do you figure out a mixed number?
Step 1: Divide the numerator by the denominator. Step 2: Write down the quotient as the whole number. Step 3: Write down the remainder as the numerator and the divisor as the denominator. For example, we follow the given steps to convert 7/3 into a mixed number form.
Related Question Answers
Multiply the newest quotient digit (0) by the divisor 3 . Subtract 0 from 2 . The result of division of
323 is 10 with a remainder of 2 .
Basic Math Examples.
The
number 2 that was used to divide the two
numbers that make up the
fraction is called a common factor or a divisor of the numerator and the denominator of the
fraction.
22/3 = ? | Nov 19 21:02 UTC (GMT) |
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2,675/229 = ? | Nov 19 21:02 UTC (GMT) |
see more reduced fractions |
The
number 2 that was used to divide the two
numbers that make up the
fraction is called a common factor or a divisor of the numerator and the denominator of the
fraction.
29/3 = ? | Nov 19 20:32 UTC (GMT) |
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66/66 = ? | Nov 19 20:32 UTC (GMT) |
13/558 = ? | Nov 19 20:32 UTC (GMT) |
- 106/848 = ? | Nov 19 20:32 UTC (GMT) |
The
number 2 that was used to divide the two
numbers that make up the
fraction is called a common factor or a divisor of the numerator and the denominator of the
fraction.
- 19/3 = ? | Nov 19 16:58 UTC (GMT) |
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1,559/60 = ? | Nov 19 16:58 UTC (GMT) |
see more reduced fractions |
31/5 already reduced (simplified) Improper fraction, rewrite it as a mixed number: 31 ÷ 5 = 6 and remainder = 1 => 31/5 = (6 × 5 + 1)/5 = 6 + 1/5 = 6 1/5 | Oct 10 08:31 UTC (GMT) |
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79/2,462 already reduced (simplified) | Oct 10 08:31 UTC (GMT) |
53/3,074 = (53 ÷ 53)/(3,074 ÷ 53) = 1/58 | Oct 10 08:31 UTC (GMT) |
Explanation: If one divide 29 by 5, one gets 5 as quotient and 4 of remainder. Thus 5 and 4/5 can be expressed as mixed number as 545 .In the case of 27/5, note that 27 divided by 5 is equal to 5 with a remainder of 2. Compare this with the mixed fraction result: 27/5=5 2 5 .Multiply the newest quotient digit (2) by the divisor 4 . Subtract 8 from 11 . The result of division of
514 is 12 with a remainder of 3 .
Pre-Algebra Examples.
Simplify
41/9 to the simplest form.
What is 41/9 Simplified? |
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Answer: | 41/9 = 4 5 9 |
Multiply the newest quotient digit (3) by the divisor 8 . Subtract 24 from 27 . The result of division of
278 is 3 with a remainder of 3 .
Basic Math Examples.
14/9 already reduced (simplified) Improper fraction, rewrite it as a mixed number: 14 ÷ 9 = 1 and remainder = 5 => 14/9 = (1 × 9 + 5)/9 = 1 + 5/9 = 1 5/9 | Nov 18 21:09 UTC (GMT) |
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31/1,000 already reduced (simplified) | Nov 18 21:09 UTC (GMT) |
138/184 = (138 ÷ 46)/(184 ÷ 46) = 3/4 | Nov 18 21:09 UTC (GMT) |
Reduce the expression
4212 by cancelling the common factors. Factor 6 6
out of 42 42 . Factor 6 6
out of 12 12 . Rewrite the expression.
Pre-Algebra Examples.
23/8 already reduced (simplified) Improper fraction, rewrite it as a mixed number: 23 ÷ 8 = 2 and remainder = 7 => 23/8 = (2 × 8 + 7)/8 = 2 + 7/8 = 2 7/8 | Nov 17 16:10 UTC (GMT) |
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- 14/656 = - (14 ÷ 2)/(656 ÷ 2) = - 7/328 | Nov 17 16:10 UTC (GMT) |
952/2,260 = (952 ÷ 4)/(2,260 ÷ 4) = 238/565 | Nov 17 16:10 UTC (GMT) |
Multiply the newest quotient digit (3) by the divisor
8 . Subtract 24 from
31 . The result of division of
318 is 3 with a remainder of 7 .
Basic Math Examples.
Multiply the newest quotient digit (2) by the divisor
7 . Subtract 14 from
17 . The result of division of
177 is 2 with a remainder of 3 .
Basic Math Examples.
Multiply the newest quotient digit (1) by the divisor 8 . Subtract 8 from 15 . The result of division of
158 is 1 with a remainder of 7 .
Pre-Algebra Examples.
Answer and Explanation:34 divided by 6 is equal to 5 with a remainder of 4.
The number 2 that was used to divide the
two numbers that make up the fraction is called a common factor or a divisor of the numerator and the denominator of the fraction.
1,222/70 = ? | Nov 21 20:32 UTC (GMT) |
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- 17/3 = ? | Nov 21 20:32 UTC (GMT) |
439/59 = ? | Nov 21 20:32 UTC (GMT) |
2,461/29 = ? | Nov 21 20:32 UTC (GMT) |
Reduce the expression
184 by cancelling the common factors. Factor 2 2 out of 18 18 . Factor 2 2 out of 4 4 . Rewrite the expression.
Basic Math Examples.
Proper fraction = numerator smaller than denominator.17 ÷ 3 = 5 and remainder = 2 =>17 = 5 × 3 + 2 =>17/3 =5 + 2/3 =5 2/3Following are the steps to simplify mixed fractions: Find the highest common factor (HCF) of numerator and denominator of the fraction part. Divide both the numerator and the denominator by HCF. The whole number part will remain the same.To put this another way: to turn a mixed number into a fraction, multiply the whole number by the denominator (the bottom part), and add the result to the numerator (the top part). 21/2 = ? Multiply the whole number by the denominator. The whole number is 2.A mixed number is a number expressed as the sum of a whole number and a fraction , such as 314 . It is usually easier to do calculations with improper fractions than mixed numbers, but mixed numbers give a better idea of the size of a number.A fraction where the numerator (the top number) is greater than or equal to the denominator (the bottom number). Example: 5/3 (five thirds) and 9/8 (nine eighths) are improper fractions.To convert an improper fraction to a mixed fraction, follow these steps:Divide the numerator by the denominator.Write down the whole number answer.Then write down any remainder above the denominator.To add mixed numbers, we first add the whole numbers together, and then the fractions.If the denominators of the fractions are different, then first find equivalent fractions with a common denominator before adding.Subtracting mixed numbers is very similar to adding them.ncG1vNJzZmijlZq9tbTAraqhp6Kpe6S7zGiuoZmkYra0edOhnGalma2ypXnNrqSbnaJis7C%2BzGamn2VjaXp2
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