Answer:

Step-by-step explanation:
I'm going to presume you want this linear equation in slope-intercept form, so start with:

Subtract
from both sides of the equation:

Subtract
from both sides of the equation:

Divide both sides of the equation by the coefficient of
, which is
:

Simplify:

Answer:
57
Step-by-step explanation:
57 divided by 60 = 95%
Answer:
The approximate speed of the robot during the 5 seconds is:
Step-by-step explanation:
To calculate the speed of the robot, you must begin with the positions, the first position (3, 18) and the second position (31, 6), you can see, in the height it moved from 3 to 31, it means 28 feet, in the width it moves from 18 to 6, it means 12 feet, with these data you can construct a triangle where you have the opposite leg and adjacent leg, now you must calculate the hypotenuse, because it is the linear path from the first position to the second position that the robot took, for this, you can use the Pythagoras theorem:
With the value of the distance traveled, and the time used (5 seconds), we can calculate the speed with the next formula:
-


- Speed = 6.09 ft/s
As you need the speed in the nearest whole number, then:
Answer:
Luke = 0.75
Owen = 0.04
Jacob = 2.9
Step-by-step explanation:
A model = 100 small squares
100 small squares = 1
Luke shades three fourths of one model.
Luke = 3/4 of 1 model
= 3/4 × 1
= 0.75
Owen shades four small squares of one model.
Owen = 4/100
= 0.04
Jacob shades two full models and nine tenths of another model
Jacob = 2 + 9/10
= 2 + 0.9
= 2.9
Luke = 0.75
Owen = 0.04
Jacob = 2.9
Answer:18.3
Step-by-step explanation: