Question

find five rational number between 7 by 5 and 7 by 6​

Answer 1

Step-by-step explanation:

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Answer 2

Answer:

Step-by-step explanation:

L.C.M of 5,6=30

$\frac{7}{5}\frac{6}{6}=\frac{42}{30} }$

$\frac{7}{6}\frac{5}{5}=\frac{35}{30}$

Rational number between $\frac{7}{5}$ and $\frac{7}{6}$  are

$(\frac{36}{30},\frac{37}{30},\frac{32}{30},\frac{39}{30},\frac{40}{30} \frac{41}{30} )$

A rational wide variety, in Mathematics, can be described as any number which may be represented in the shape of p/q in which q ≠ 0. Also, we can say that any fraction suits beneath the category of rational numbers, where the denominator and numerator are integers and the denominator is not same to zero.

Standard Form of Rational Numbers

The fashionable shape of a rational quantity may be described if it’s no not unusual factors other than one among the dividend and divisor and consequently the divisor is superb.

For instance, 12/36 is a rational range. But it may be simplified as 1/3; common factors among the divisor and dividend is most effective one. So we are able to say that rational variety ⅓ is in popular shape.

Addition: When we upload p/q and s/t, we need to make the denominator the identical. Hence, we get (pt+qs)/qt.

Example: half of + three/4 = (2+3)/4 = five/4

Subtraction: Similarly, if we subtract p/q and s/t, then additionally, we want to make the denominator identical, first, and then do the subtraction.

Example: half – three/four = (2-three)/four = -1/four

Multiplication: In case of multiplication, whilst multiplying two rational numbers, the numerator and denominators of the rational numbers are multiplied, respectively. If p/q is accelerated through s/t, then we get (p×s)/(q×t).

Example: half × 3/four = (1×3)/(2×4) = three/8

Division: If p/q is divided by way of s/t, then it's far represented as:

(p/q)÷(s/t) = pt/qs

Example: half ÷ three/4 = (1×four)/(2×3) = 4/6 = 2/3

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