Given the function below, apply the Extreme Value Theorem to find the absolute extrema of f(x) on the indicated interval, Round to the nearest thousanth. *Calculator Active Question.
f (x) = sin(x)In (x + 1) on the interval (1, 6)
Absolute Maximum:
Absolute Minimum:

if triangle abc is congruent to triangle def, their interior angles are congruent, because congruent parts of congruent triangles are congruent (cpctc).

that means ∠d is congruent to ∠a; ∠d is equal to 8x - 2.

interior angles of all triangles add to equal 180 degrees, so you can set the sum of these interior angle values equal to 180 and solve for x.

180 = (8x - 2) + 22 + 72

180 = 8x - 2 + 22 + 72

180 = 8x + 92

88 = 8x

11 = x

x = 11

uh cause they want to stop talkin to you (depends if its online)

or if its in real life they just want you to sleep ig

or maybe they jus tired.

but if it's online they prob just saying that cause they dont wanna talk to you or they want u to leave

answer:

heck yea

explanation:

hi