This is a case where we can apply l'Hopital's rule, separately calculating the derivatives of the numerator and denominator, then take the limit using those:
Limx→2 [(6 - x)1/2 - 2] / [(3 - x)1/2 - 1]
= Limx→2 [1/2(6 - x)-1/2 (-1)] / [1/2(3 - x)-1/2 (-1)]
= Limx→2 (3 - x)1/2 / (6 - x)1/2
= 1/2
7C MINUS bracket open c plus 2 bracket close equals 7c minus c minus 2 equals 6c minus 2
-(3x-4) = -3x + 4
(a + 5) (a - 5) = a2 - 25
12.600000000000001
(-9) / 3 = -3 . Minus nine divided by three is equal to minus three
7C MINUS bracket open c plus 2 bracket close equals 7c minus c minus 2 equals 6c minus 2
-(3x-4) = -3x + 4
(a + 5) (a - 5) = a2 - 25
Plus
÷/÷ = +
4 divided by 9 minus 1 divided 12?
12.600000000000001
-3
(-9) / 3 = -3 . Minus nine divided by three is equal to minus three
6 divided by 11 minus 1 divided by 2 equals?
-3
34 divided by 4 then minus 2 is 6.5.