Question

Find a rational number between 2/9 and 3/8, and arrange in descending order.​

Answer 1

Answer:

so, the rational numbers are - 17*72,18/72,19/72,20/72,21/72,22/72,23/72,24/72,25/72,26/72. descending order - 26/72,25/72,24/72,23/72,22/72,21/72,20/72,19/72,18/72,17/72.

Answer 2

Answer:

these digits are unlike fractions so we need to convert them into like fractions.

Step-by-step explanation:

first multiply 2/9 by 8 i.e.,

2/9*8/8 = 16/72

and then multiply 3/8 by 9 i.e.,

3/8*9/9 = 27/72

Now we have the same denominator in both the numbers.

therefore, the rational numbers in between 2/9 and 3/8 in

descending order are :-

26/72, 25/72, 24/72, 23/72, 22/72, 21/72, 19/72, 18/72, 17/72

Hope this answer helps :)