Step-by-step explanation:
Although both expressions have square roots, the result of each square root is an integer, which can be expressed as a fraction.
In this sense:
Rational numbers are all numbers that can be represented as the quotient (division) of two integer numbers. This means they can be represented as a fraction in which the denominator is nonzero.
If we solve both expressions, we will be able to see that the result is an integer that can be expressed as a fraction with two integers:
[tex]\sqrt{4} + \sqrt{25}=2 + 5= 7[/tex] The result is an integer
[tex]7=\frac{7}{1}[/tex]
[tex]\sqrt{4} + \sqrt{9}= 2 + 3=5[/tex] The result is an integer
[tex]5=\frac{5}{1}[/tex]