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ikadub [295]
4 years ago
15

a number multiplied by a fraction is not always smaller than the original number explain this and give at least two examples to

support your thinking
Mathematics
2 answers:
MariettaO [177]4 years ago
7 0
Sometimes, fractions can be written in 'improper' form, meaning that the top number (numerator) is bigger than the bottom number (denominator). So anything multiplied by a fraction like this will give a bigger number.

For example:
5 × 2/1 = 10
10 x 10/1 = 100
erik [133]4 years ago
6 0

In fraction, the number above is called numerator and the bottom number called denominator.

<u>  x      </u>    ⇒ numerator

 y          ⇒ denominator

There are many kinds of fraction, two of them are proper fraction and improper fraction.

Proper Fraction is when the numerator is smaller than the denominator, for example: ²/₃, ²/₄, ³/₅, ⁴/₈

When a number multiply by a proper fraction the result will smaller than the original number, for example number 15:

\boxed {15 \times\frac{3}{5} = 9 }\\ \boxed {15 \times\frac{2}{10} =  3}

We can see that the result is smaller than the original number.

Improper Fraction is when the numerator is bigger than the denominator, for example: ⁴/₃, ⁸/₃, ¹⁰/₄

Let's see what happen when number 15 multiplied by an  improper fraction

\boxed {15 \times\frac{10}{3} = 50 }\\ \boxed {15 \times\frac{5}{3} = 25 }

We can see that when a number multiplied by an improper fraction the result is bigger than the original number.

<h3>Learn More</h3>

Fraction additional brainly.com/question/11894522

Mixed fraction (part to whole relationship) brainly.com/question/2954545

Keywords: fraction, fraction additional, fraction multiplication, improper fraction, proper fraction, numerator, denominator

<h3 /><h3 />
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4 years ago
A right angle triangle has sides whose lengths are $2$-digit integers. The digits of the length of the hypotenuse are the revers
Kazeer [188]

Answer:

Smallest possible length of the hypotenuse = 65

Step-by-step explanation:

Given - A right angle triangle has sides whose lengths are $2$-digit integers. The digits of the length of the hypotenuse are the reverse of the digits of the length of one of the other sides.

To find - Determine the smallest possible length of the hypotenuse.

Proof -

The possible Pythagoras triplets of a right angled triangle with 2 digit integers are -

(11, 60, 61)

(12, 35, 34)

(13, 84, 85)

(16, 63, 65)

(20, 21, 29)

(28, 45, 53)

(33, 56, 65)

( 36, 77, 85)

(39, 80, 89)

(48, 55, 73)

(65, 72, 97)

But, Here Given that

The digits of the length of the hypotenuse are the reverse of the digits of the length of one of the other sides.

So, There is only one possibility that satisfy the condition.

and that is, (33, 56, 65)

So, we get

Length of one side = 33

Length of second side = 56

Length of hypotenuse = 65

So,

Smallest possible length of the hypotenuse = 65

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This means it's the fourth term and the number is  28.
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3 years ago
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