Check all polynomials that are perfect square trinomials: 9x2 − 6x + 1 36b2 − 24b + 8 16x2 + 24x + 9 4a2 − 10a + 25
The first term has to be a perfect square, the last term has to be a perfect square, and the middle term has to be twice the product of the first and last terms square root
1 and 8 aren’t perfect squares. The square root of 9=?
so is it 9x2-6x + 1 ?
No, the square root of 9x2= 18 not 24, so which one is it?
i have no idea
Ok the first 3 are wrong because they do not follow the rules that i posted above. The last one is the only perfect square trinomial because \[\sqrt{4}=2, \sqrt{25}=5, 5\times2=10\]
A. \[\sqrt{9}=3, \sqrt{1}=1, 1\times2=2\] B. \[\sqrt{36}=6, \] and 8 cant be squared C. \[\sqrt{16}=4, \sqrt{9}=3, 3\times2=6\]
so do i do check the last one ?
Yeah \[4a^2-10a+25\]
okayy thankyouu
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