The graph shows a journey in a car. Which of the statements most likely describes the start of the journey at the portion of the
graph labeled I? A line graph is drawn on the first quadrant of a coordinate plane. The x-axis is labeled Time in seconds, and the y-axis is labeled Distance in miles. The line graph is divided into 7 segments labeled I, J, K, L, M, N, and O. I starts at the origin and is a straight line slanting up. J is a line segment that starts at the end of I and is horizontal. K is a curve that starts at the end of J and curves up. L is a straight line that starts at the end of K and is horizontal. M is a straight line that starts at the end of L and slopes down. N is a straight line that starts at the end of M and is horizontal. O is a curve that starts at the end of N and curves down to finally touch the x axis. The car travels the same distance per unit of time because the portion shows a linear, increasing function. The car travels different distances per unit of time because the portion shows a linear, increasing function. The car travels the same distance per unit of time because the portion shows a nonlinear, increasing function. The car travels different distances per unit of time because the portion shows a nonlinear, increasing function.
The car travels the same distance per unit of time because the portion shows a linear, increasing function.
Step-by-step explanation:
The portion labeled I is a line slanting up. This means it is increasing and linear.
Any linear set of data has a constant rate of change; this means that it changes the same amount vertically (the y-coordinate) for every unit change horizontally (the x-coordinate).
In terms of this problem, this means that the distance (y-coordinate) changes the same amount per unit of time (x-coordinate).
54 is the hypotenuse because it is the longest side. Square all of the sides. So 54^2=2916 51^2=2601 22^2=484 Now you have 2916=2601+484 Add the two and they will be greater than 2916. Because of that, you will have an acute triangle because 22^2+51^2>54^2 In short, its B
