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The only number with such a property is 0 because 0 ⋅ 10 = 0. Any other number, multiplied by 10, will not result in 0. Therefore, 0 10 = 0. Answer link. No. 10/0 is UNDEFINED 0/10=0 Start from a definition of an operation of division. a divided by b is such a number c that a=b*c. So, 10/0 must be such a number that, if multiplied by 0, gives ...
Explanation: The quotient is the answer to a division. One of the properties of 0, is that 0 divided by any number is 0. The exception is 0 0 which is undefined. (the fact that 0 is being divided by a negative number makes no difference. There is no just thing as +0 or -0.) Answer link.
=0.025 0.25/10 =0.025. 4195 views around the world You can reuse this answer
What is ½ divided by 0.05? Algebra Properties of Real Numbers Division of Rational Numbers. 1 Answer
What number is divided by 0.2 to give 10? Algebra Properties of Real Numbers Division of Rational Numbers.
1 Let's write this in maths first: 10 div (1 div 0.1) 10 div 1/0.1 We can treat this as a fraction calculation or as a decimal calculation. As a fraction: To divide, multiply by the reciprocal: 10 xx 0.1/1 = 1 As a decimal, change the denominator into 1 10 div (1xx10)/ (0.1 xx10) =10 div 10/1 =10 div 10 = 1.
Then, 9.0 0.9 = 9 9 10. i.e. 9 ÷ 9 10 = 9 × 10 9, dividing by a fraction means multiplying by the reciprocal of that fraction. = 90 9 = 10. 10 We know that 0.9=0.9/1= [0.9xx10]/ (1xx10)=9/10 Then, 9.0/0.9=9/ (9/10) color (red) ("i.e. " 9 -: 9/10 = 9 xx 10/9, "dividing by a fraction means multiplying by the reciprocal of that fraction."
If n is any number then n × 0 = 0. So n is a divisor of 0. Note that there are several different definitions of divisor in use. Some specify that m ∣ n if and only if n m is an integer - i.e. has no remainder. Under that definition 0 would not be counted as a divisor of 0, since 0 0 is undefined. Any and every number can be divided into 0 ...
One rational number (*dividend*) can be divided by another rational number (*divisor*) getting the third rational number (*quotient*) as a result if a *divisor* is not equal to 0. To properly describe this operation we have to start from the definition of rational numbers. By definition, rational number a/b (where a and b are integers and b is not 0) is a number, which, when multiplied by b ...
Division is a short cut for repeated subtraction. 80 ÷ 10 = 80 10 = 8. The opposite would be 8 ×10 = 80. Or 10 +10 + 10+ 10 +10 +10 + 10+ 10 = 80. 8 This is asking how many groups of 10 can be made from 80. We can also do this by subtracting 10 until we get to 0, and count how many times we subtracted . 80-10-10-10-10-10-10-10-10 = 0 We ...