Which of the following are irrational numbers?

square root of 41
-64
square root of 78
square root of 1

1 answer

To identify which of the numbers listed are irrational, let's analyze each one:

  1. Square root of 41: This is an irrational number because 41 is not a perfect square (it cannot be expressed as the square of an integer).

  2. -64: This is a rational number. It can be expressed as \(-64/1\), where both the numerator and the denominator are integers.

  3. Square root of 78: This is also an irrational number because 78 is not a perfect square.

  4. Square root of 1: This is a rational number, as \(\sqrt{1} = 1\), which is an integer.

In summary, the irrational numbers from the list are:

  • Square root of 41
  • Square root of 78
Similar Questions
  1. Add and Subtract Radicals Quick CheckMath 8 Q2 (Pre-Algebra) / Roots and Irrational Numbers add 3 square root 21 + 7 square root
    1. answers icon 1 answer
  2. 1) Which of these is a rational number?a. Pi b. Square root 3 ****** c. Square root 2 d. 1.3 (the # 3 has a line at the top) 2)
    1. answers icon 44 answers
  3. 1) Which of these is a rational number?a. Pi b. square root 3 ****** c. square root 2 d. 1.3 (the # 3 has a line at the top) 2)
    1. answers icon 4 answers
  4. 1) Which of these is a rational number?a. Pi b. Square root 3 ****** c. Square root 2 d. 1.3 (the # 3 has a line at the top) 2)
    1. answers icon 2 answers
more similar questions