Find \tan(\alpha)tan(α)tangent, left parenthesis, alpha, right parenthesis in the triangle.
Choose 1
Choose 1

(Choice A)
A
\dfrac{24}{7}
7
24

start fraction, 24, divided by, 7, end fraction

(Choice B)
B
\dfrac{7}{24}
24
7

start fraction, 7, divided by, 24, end fraction

(Choice C)
C
\dfrac{24}{25}
25
24

start fraction, 24, divided by, 25, end fraction

(Choice D)
D
\dfrac{7}{25}
25
7

start fraction, 7, divided by, 25, end fraction
ANSWER IS: A) 24/7

3

step-by-step explanation:

the eight graders whould be the answer

step-by-step explanation: could you give me 5 stars

answer: the correct option is d.

explanation:

it is given that the triangle j'k'l' shown on the grid below is a dilation of triangle jkl using the origin as the center of dilation.

from the given graph it is noticed that k(4,8) and k'(2,4). let origin is defined by o and scale factor is defined by k, then

    (1)

distance formula,

put these values in equation (1).

therefore scale factor is     and option d is correct.