Which monomials are perfect squares? check all that apply. 6×2 9×8 16×9 25×12 36×16
Walkthrough: Let’s Check All Monomials Here, 6 is not a square number, so this monomial is not a perfect square. Here 9 is a square number and the power of xi and 8 is a multiple of 2. This monomial is therefore a perfect square. Here 16 is a square number but the power of x ie9 is not a multiple of 2 . This monomial is therefore not a perfect square. Here 25 is a square number and the power of xi and 12 is a multiple of 2 . This monomial is therefore a perfect square. Here 36 is a square number and the power of x or 16 is a multiple of 2. This monomial is therefore a perfect square.
Walkthrough: Let’s Check All Monomials Here, 6 is not a square number, so this monomial is not a perfect square. Here 9 is a square number and the power of xi and 8 is a multiple of 2. This monomial is therefore a perfect square. Here 16 is a square number but the power of x ie9 is not a multiple of 2 . This monomial is therefore not a perfect square. Here 25 is a square number and the power of xi and 12 is a multiple of 2 . This monomial is therefore a perfect square. Here 36 is a square number and the power of x or 16 is a multiple of 2. This monomial is therefore a perfect square.
1.49x^2 and 81^6 are perfect squares
Answer 6
answer9x^825x^1236x^16
Answer 7
Walkthrough: The given monomials are 1 is a perfect square. 24 is not a perfect square. At 66x, 66 is not a perfect square. In , 49 is a square of 7 and the power of x is 2 , so it is a perfect squared monomial. In , 100 is a square but the power of x is 3, so it is not a perfect square monomial. In , 81 is a square of 9 and the power of x is 6 (a multiple of 2), so it is a perfect squared monomial.
The third, second and fourth options are correct. Step by step explanation: Since we gave this, we already know that 9, 16, 25, 36 are perfect squares. So we have that, therefore Third, Second, Fourth options are correct.
1 49x² 81x⁶ Step by step explanation: