(2x^2 +6x) + (5x +15)
GCF for the 1st group is 2x and the 2nd is 5
2x(x +3) + 5(x +3)
(2x +5) (x+3)
The estimate length of a car could be 177.2 inches. Or 27 feet long.
(3x-2)(x+2)(3x+2)
=
9
x
3
+
18
x
2
−
4
x
−
8
Answer:
45 miles per hour.
Step-by-step explanation:
We have been given that Ms. Lieber takes 4 hours to drive 210 miles from her home to Yosemite national park. Ms. Lieber's average speed for the first two hours is 60 miles per hour.
Let us find distance traveled by Ms. Lieber in 2 hours.









Therefore, Ms. Lieber's average speed for the last 2 hours was 45 miles per hour.
If we know that 3/40 of the water evaporates, then 37/40 of the water is left.
We multiply this ratio by the original amount of water to get the remaining water.
15 gallons * 37/40 = 13.875 gallons left