Question

Write down one rational number between:
$\sqrt{3} \: and \: \sqrt{5}$
​

Answer 1

Answer:

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Step-by-step explanation:

Square of root 3= 3 and square of root 5=5 .

Square of root 3= 3 and square of root 5=5 .Now we got 3,5 which are rational.Formula to find rational number is

Square of root 3= 3 and square of root 5=5 .Now we got 3,5 which are rational.Formula to find rational number is(a+b)/2

Square of root 3= 3 and square of root 5=5 .Now we got 3,5 which are rational.Formula to find rational number is(a+b)/2Take a=3 and b=5

Square of root 3= 3 and square of root 5=5 .Now we got 3,5 which are rational.Formula to find rational number is(a+b)/2Take a=3 and b=5(3+5)/2

Square of root 3= 3 and square of root 5=5 .Now we got 3,5 which are rational.Formula to find rational number is(a+b)/2Take a=3 and b=5(3+5)/2=8/2

Square of root 3= 3 and square of root 5=5 .Now we got 3,5 which are rational.Formula to find rational number is(a+b)/2Take a=3 and b=5(3+5)/2=8/2=4

Square of root 3= 3 and square of root 5=5 .Now we got 3,5 which are rational.Formula to find rational number is(a+b)/2Take a=3 and b=5(3+5)/2=8/2=4Now find the root of 4

Square of root 3= 3 and square of root 5=5 .Now we got 3,5 which are rational.Formula to find rational number is(a+b)/2Take a=3 and b=5(3+5)/2=8/2=4Now find the root of 4Root of 4=2

Square of root 3= 3 and square of root 5=5 .Now we got 3,5 which are rational.Formula to find rational number is(a+b)/2Take a=3 and b=5(3+5)/2=8/2=4Now find the root of 4Root of 4=2Hence 2 is a rational number between root 3 and root 5

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