20 pts for right answer. The graph shown below represents a ladder leaning against a wall. The bottom of the ladder is 4 feet fr
om the wall, and the top of the ladder reaches 20 feet above the ground. What is the slope of the graph? a. –24 b. –20 c. –5 d. –4
2 answers:
Answer: c. -5
Step-by-step explanation:
Given: The bottom of the ladder is 4 feet from the wall .
i.e. Run on graph= 4
The top of the ladder reaches 20 feet above the ground.
i.e. Rise on graph = -20
We know that the slope of a line on graph is given by :-

Hence, the slope of the graph = -5
Divide 20/4 to get 5. I am assuming the way the slope is leaning, that it is (-5 ). Hope this helps.
You might be interested in
That the answer for that question
Answer:
45/49
Step-by-step explanation:
Answer:
A
Step-by-step explanation:
Let x = Tan
dx = sec²
d
sqrt(1 +
) = sec
So I = Tan(theta) * sec(theta)
but Tan(theta) = sin(theta) / cos(theta) = sin(theta)*sec(theta)
So I = integral sin(theta)*sec^2(theta) d theta
Answer A
Answer:
A) 32y³ + 24y² - 12y - 9
Step-by-step explanation:
(-8y² + 3)(-4y - 3) = (-8y² x -4y) + (-8y² x -3) + (3 x -4y) + (3 x -3)
= 32y³ + 24y² - 12y - 9
ΔRSV ≡ ΔTVS
⇒ Line ST ≡ Line RV
.
<u>Solve y:</u>
4y - 2 = 25
4y = 27
y = 6.75
.
Answer: y = 6.75