Add the terms inside the radical. Can you simplify the result?
sqrt(34)
Practice makes perfect
To simplify the given expression, let's begin by adding the terms inside the radical.
sqrt(25+9) ⇔ sqrt(34)
Since 34 is not a perfect square, we cannot calculate its root precisely. However, we can try to rewrite it as a product of numbers such that at least one of them is a perfect square. To do so, let's find all positive divisors of 34.
Divisor
Quotient
1
34/1=34
2
34/2 = 17
17
34/17 = 2
34
34/34 = 1
We can see that none of the divisors, other than 1, is a perfect square. Therefore, this square root cannot be simplified.
