Respuesta :
Answer:
a) 11mph
b) 6mph
c) 25 miles
Step-by-step explanation:
She can run 12 miles in 2 hours.
She can bike 33 miles in 3 hours.
a) What is Jennifer's biking speed?
Divide:
[tex]\frac{33mi}{3h}=11mph[/tex]
b) What is Jennifer's running speed?
Divide:
[tex]\frac{12mi}{2h}=6mph[/tex]
c) Jennifer biked for 2 hours and then ran for 30 minutes. What distance did she cover?
She bikes 11 miles per hour.
2 hours would be = 11mi * 2 = 22miles
She runs 6 miles per hour.
30 minutes or 1/2 hour would be = 6mi * 1/2 = 3 miles
Add these distances.
22+3=25 miles
Answer:
a) 11 miles/hour.
b) 6 miles/hour.
c) 25 miles/hour.
Step-by-step explanation:
(The recipe is used: S=V.t ; V=S/T ; T=S/V.)
a and b) We use the recipe: V=S/t (speed= distance divided by time)
In part a, we have: 33/3=11 (miles)
in part b, we have: 12/2=6 (miles)
In part c:
+ In 3 hours, can bike 33 miles => in one hour, She bike: 33/3=11 miles => in 2 hours, she can bike 11x2=22 miles.
+ In 2hours, she can run 12 miles => In one hours, she can run: 12/2=6 miles => in 11 miles/hour.
b) 6 miles/hour.
c) 25 miles/hour.
Step-by-step explanation:
(The recipe is used: S=V.t ; V=S/T ; T=S/V.)
a and b) We use the recipe: V=S/t (speed= distance divided by time)
In part a, we have: 33/3=11 (miles)
in part b, we have: 12/2=6 (miles)
In part c:
+ In 3 hours, can bike 33 miles => in one hour, She bike: 33/3=11 miles => in 2 hours, she can bike 11x2=22 miles.
+ In 2hours, she can run 12 miles => In one hours, she can run: 12/2=6 miles => in half an hour, she can run: 6/2=3 miles.
+Finally, we add them up: 22+3=25 (miles)
(My mother language is not English, and hope you'll understand it. A good day.)