Frank can mow lawns at a constant rate of 6/5 lawns per hour. How many lawns can he mow in 50 hours

Answers

Answer 1

Answer:

Final answer:

Frank can mow at a rate of 6/5 lawns per hour. In 50 hours, by multiplying the rate by the total time, we find that Frank can mow a total of 60 lawns.

Explanation:

To calculate this, we should utilize basic mathematical operations that apply to rate problems. We know Frank's rate is 6/5 lawns per hour, and we are given a total time of 50 hours.

So, to find the total number of lawns Frank can mow in 50 hours, we simply multiply his rate (6/5) by the total time (50 hours). This gives us (6/5) * 50 = 60 lawns.

Therefore, Frank can mow 60 lawns in 50 hours if he maintains his constant rate.

Learn more about Rate Problems here:

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Answer 2

Answer:

well, we know his rate is 6/5 lawns/hour that means he can do 6 lawns in 1 hour, well, how many can he do in 50 hours?

$\bf \begin{array}{ccll} lawns&hours\n \cline{1-2} 6&5\n x&50 \end{array}\implies \cfrac{6}{x}=\cfrac{5}{50}\implies \cfrac{6}{x}=\cfrac{1}{10}\implies 60 = x$

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Choose and appropriate metric unit for the height of a giraffeA) Milliliter
B) Liter
C) Gram
D) Meter

Answers

THE ANSWER İS; D.
BECAUSE; IT İS MEASURED BY METERS. :)

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2. A local baseball stadium has a total of 2,414 seats, with 221 seats reserved for season ticket holders.If x represents the number of non-reserved seat tickets sold for the upcoming game, which of the following equations can be used to find the number of seats available for the upcoming game?
y = 2,414 - 221x
y = 2,193 - x
y = 2,414 - x
y = 2,193 - 221x

Answers

2414 total seats.......221 reserved.....x = non-reserved.....y = remaining seats

y = 2414 - (x + 221)
y = 2414 - x - 221
y = 2193 - x <=====

How do I solve this math problem:
-q - 3 = 7

Answers

Answer:

q= -10

Step-by-step explanation:

1. add 3 to both sides : -q=10

2. divide by -1

3. 10 / -1 = -10

q=-10

Combine like terms
9j+34j

Answers

the answer is 43j you just have to add them together

9j+34j = 43j
43j simplifies to 43, since you already added both j's together.

At a class pizza party, each pizza ordered had 2/8 of the pizza left over after the party. In all, 1 1/2 pizzas were left over. How many pizzas were ordered?