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Monica [59]
3 years ago
13

maria rewrites a fraction less than 1 as a decimal the numerator is a whole number greater than 0 for which the denominator will

the fraction always convert to a repeating decimal? please help
Mathematics
2 answers:
Mumz [18]3 years ago
5 0

Answer:

Given:

Fraction is less than 1.

Numerator of fraction is whole Number greater than 0.

Decimal Expansion is repeating.

We know that when a fraction is less than 1 then Denominator of the fraction is greater than numerator of the fraction.

Also, we know that Decimal expansion is repeating only when denominator is not in form of 2^n5^m.

So, Required Fractions are like \frac{10}{12}\:,\:\frac{2}{9}.

I am Lyosha [343]3 years ago
4 0
The answer is 11, can you mark me brainliest if this helps?
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the tens digit of a two digit number is 5 greater the units digit. If you subtract double the reversed number from it, the resul
likoan [24]

Given:

The tens digit of a two digit number is 5 greater the units digit.

If you subtract double the reversed number from it, the result is a fourth of the original number.

To find:

The original number.

Solution:

Let n be the two digit number and x be the unit digit. Then tens digit is (x+5) and the original number is:

n=(x+5)\times 10+x\times 1

n=10x+50+x

n=11x+50

Reversed number is:

x\times 10+(x+5)\times 1=10x+x+5

x\times 10+(x+5)\times 1=11x+5

If you subtract double the reversed number from it, the result is a fourth of the original number.

11x+50-2(11x+5)=\dfrac{1}{4}(11x+50)

11x+50-22x-10=\dfrac{1}{4}(11x+50)

40-11x=\dfrac{1}{4}(11x+50)

Multiply both sides by 4.

160-44x=11x+50

160-50=11x+44x

110=55x

Divide both sides by 55.

\dfrac{110}{55}=x

2=x

The unit digit is 2. So, the tens digit is 2+5=7.

Therefore, the original number is 72.

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