Question

11. Which is greater ? (a) 7.03 or 7.30 (b) 23.807 or 23.810 explain in full please​

Answer 1

Concept:-

Decimal numbers are defined by algebra as numbers whose whole number half are separated from the fractional half by the point of decimal.

Given:-

We have been given that $(a) 7.03$ or$7.30$ $(b) 23.807$ or $23.810$

Find:-

We have to find that which is greater.

Solution:-

According to the problem

$(a) 7.03$ or $7.30$

$\begin{aligned}&7.03=\frac{703}{100} \\&7.30=\frac{730}{100}\end{aligned}$

As the denominator is equal then, the numerator of $7.30$ is greater than $7.03$. Therefore, $7.30$ is greater than $7.03$.

$(b) 23.807$ or $23.810$

$\begin{aligned}&23.807=\frac{23807}{100} \\&23.810=\frac{23810}{100}\end{aligned}$

As the denominator is equal then, the numerator of $23.810$ is greater than $23.807$ and the denominators are the same. Therefore, $23.810$ is greater than $23.807$.

Final Answer:-

(a) $7.30$ is greater than $7.03$ (b) $23.810$ is greater than  $23.807$.

Answer 2

Answer:

a) 7.30 is greater than 7.03

b) 23.810 is greater than 23.807

Step-by-step explanation:

Given

a) 7.03 or 7.30

7.03 = $\frac{703}{100}$

7.30 = $\frac{730}{100}$

The numerator of 7.30 is greater than 7.03 and the denominators are the same.

Therefore, 7.30 is greater than 7.03.

b) 23.807 or 23.81

23.807 = $\frac{23807}{100}$

23.810 = $\frac{23810}{100}$

The numerator of 23.810is greater than 23.807 and the denominators are the same.

Therefore, 23.810 is greater than23.807.

Hence, 7.30 is greater than 7.03 and 23.810 is greater than 23.807.