renaldo catches the bus at 4:00 onto ride 3.2 miles from his house to the dentist office. He arrives at 4:30 p.m for one hour ap
1 answer:
Answer:
Yes, Renaldo will arrive in time for his soccer practice.
Step-by-step explanation:
The bus takes 30 minutes to travel 3.2 miles.
Thus, the time needed for the bus to cover 1 mile is 30 divided by 3.2 minutes.
Renaldo gets to the dentist's office at 4:30 p.m.
He has a one-hour appointment.
This means he finishes at 5:30 p.m.
Next, he has to go 4.8 miles, which will require time =
Thus, Renaldo will arrive at the soccer field at
5 hours and 30 minutes plus 45 minutes equals 6 hours and 15 minutes, or 6:15 p.m.
<pTherefore, Renaldo will get to the soccer field before 6:30 p.m.You might be interested in
∠ROT=160°
∠SOT=100°
Now we calculate ∠SOR as follows: ∠SOR = ∠ROT - ∠SOT
∠SOR = 160° - 100°
∠SOR = 60°
It is stated that the angles ROQ, QOS, and POT all have the same measure.
Thus, ∠SOQ + ∠QOR = 60°
Since ∠SOQ equals ∠QOR, we can express this as:
2∠SOQ = 60°
From which we find ∠SOQ = 60° ÷ 2
∠SOQ = 30°
Also, ∠POT = ∠SOQ = ∠ROQ = 30°
Answer: It’s two trees
Step-by-step explanation:
Given that the city plants a tree every 20 feet along Dayton Avenue, we first need to establish the length of the side that faces Dayton Avenue.
We currently have three sides unaccounted for. However, it’s crucial to note that the side next to Dayton Avenue has the same length as the two unaccounted sides combined. This equivalence holds because both lengths include the 1 feather and 2 feather markers, confirming congruence.
Thus, the sum of both side lengths will be .
Consequently, the side next to Dayton Avenue measures
feet.
Having determined that this side is 57 feet long, we divide this length by 20 to find the tree planting intervals. Since the planting occurs only in complete 20-foot segments, if the division results in a decimal, we must round down. A tree is only planted if complete segments of 20 feet are reached.
This rounding process gives us 2.
I hope this clarifies!