Answer:
In the following image, AB is parallel to DC, and BC is a transversal intersecting both parallel lines.
and the angle marked q° are ________angles.
The angles marked p° and q° are ________
The angle marked p° and are _______angles.
The angles marked q° and n° are _______angles.
The angles marked n° and m° are _______angles.
DONT ANSWER UNLESS YOU KNOW IT
Isolate the x and the 2 from the top of the equation, then cancel those out from the bottom, then divide out the -1. after that you are left with -6x²+2x-4
D. 180/4=45. That’s the distance in an hour. Then multiply that by 8.
To find the average speed for the whole race, you just have
to add the speed from a starting marker and the speed from the turnaround
marker going back and divide it by 2 since there are only two speeds involved.
10 m/s + 16m/s = 26 m/s / 2 = 13 m/s
Therefore, the average speed for the whole race is 13 m/s.
<span>The parking meter charges $2 per hour, means that each half hour costs $1.
Thus, 1$ pays for half an hour, so d $ pay for d half hours, that is d/2 hours, which is 0.5d hours.
15 minutes a quarter of an hour, which is 0.25 h.
Thus, the driver has a total of d/2 hours that she payed for, + 1/4 hour from the previous driver. These make a total of 3 hours, so we can set the equation:
3=0.5d+0.25
Answer: B</span>
