x2+11x+24?

Question

a.(x-3)(x-8)
b.(x+3)(x+8)
c.(x-3)(x+8)
d.(x+3)(x-8)

Answer 1

Expand

(x + 3)(x + 8)

= x^2 + 3x + 8x + 24

= x^2 + 11x + 24

So, (b) is the correct answer.

Answer 2

The answer should be "b".
Solution way:
Let say x2 = x*x

So,
x2+11x+24
= x*x + 11x +24
= x*x + (3 + 8) x + 3*8
= (x+3) (x+8)
#end#

Answer 3

B (x+3)(x+8)

x^2+3x+8x+24
x^2+11x+24

Answer 4

b. (x+3)(x+8)

Answer 5

x^2+11x+24
= x^2 + 3x + 8x +24.
=(x + 3) (x + 8).

Therefore the answer is option B.

Answer 6

b) (x+3)(x+8)

Answer 7

b.(x+3)(x+8)

Answer 8

x^2+11x+24
(x+8)(x+3)

b.(x+3)(x+8) is correct

Answer 9

answer is b. becuase:

(x+3) (x+8)= x2+3x+8x+24= x2+11x+24

Answer 10

an exact answer to the question "How do i comprehend a thanks to outline the vertex?" is, "by using gaining understanding of how, it really is the way you comprehend how." Assuming the "x2" time period is nicely x^2 or x², the equation describes a parabola and the finest thanks to locate the vertex is to rewrite the equation in "vertex/intercept" type: f(x) = a(x-g)² + h the position the vertex is given by using (x,y) = (g,h) the finest thanks to remodel the equation to vertex type is by using winding up the sq.: f(x) = x² - 11x + 24 = (x² - 11x + 121/4) - 121/4 + 24 f(x) = (x - 11/2)² - 25/4 from which the vertex will be considered to be: (x,y) = (11/2, -25/4) ...