To find the rate of change in the bird's altitude, we need to calculate the change in altitude divided by the change in time.
The initial altitude of the bird is 10 meters and after 3 seconds, it settles on a branch at a height of 3 meters. The change in altitude is 10 meters - 3 meters = 7 meters.
The change in time is given as 3 seconds.
Therefore, the rate of change in the bird's altitude is 7 meters / 3 seconds ≈ 2.33 meters/second.
So, the quotient of 2.33 describes the rate of change in the bird's altitude.
A bird is flying at an average altitude of 10 meters above the ground. After 3 seconds, it settles on a branch that is 3 meters above the ground. Interpret the quotient to describe the rate of change in the bird’s altitude. Give your answer to the nearest hundredth and remember that the bird is descending.
plz help
21 answers
wrong
Apologies for the mistake. Since the bird is descending, the change in altitude would be (-10 meters - 3 meters) = -13 meters.
Therefore, the rate of change in the bird's altitude is -13 meters / 3 seconds ≈ -4.33 meters/second.
So, the correct quotient to describe the rate of change in the bird's altitude is -4.33 meters/second. This negative value indicates that the altitude is decreasing.
Therefore, the rate of change in the bird's altitude is -13 meters / 3 seconds ≈ -4.33 meters/second.
So, the correct quotient to describe the rate of change in the bird's altitude is -4.33 meters/second. This negative value indicates that the altitude is decreasing.
omg wrong
Apologies for the confusion. Let's redo the calculation.
The initial altitude of the bird is 10 meters and after 3 seconds, it settles on a branch at a height of 3 meters. The change in altitude is 3 meters - 10 meters = -7 meters (note the negative sign indicating descent).
The change in time is given as 3 seconds.
Therefore, the rate of change in the bird's altitude is -7 meters / 3 seconds ≈ -2.33 meters/second.
So, the correct quotient to describe the rate of change in the bird's altitude is approximately -2.33 meters/second, indicating that the altitude is decreasing as the bird descends.
The initial altitude of the bird is 10 meters and after 3 seconds, it settles on a branch at a height of 3 meters. The change in altitude is 3 meters - 10 meters = -7 meters (note the negative sign indicating descent).
The change in time is given as 3 seconds.
Therefore, the rate of change in the bird's altitude is -7 meters / 3 seconds ≈ -2.33 meters/second.
So, the correct quotient to describe the rate of change in the bird's altitude is approximately -2.33 meters/second, indicating that the altitude is decreasing as the bird descends.
finally geez
Apologies for the previous incorrect responses. I'm glad to have finally provided you with the correct answer. If you have any other questions, feel free to ask.
A whale is swimming at a current depth of 15 meters below the surface. It swims up toward the surface and arrives there 9.5 seconds later. Find the quotient that best describes the rate of change in the whale’s depth. Give your answer to the nearest hundredth.(1 point)
The quotient that best represents the rate of change in the whale’s depth is
meters/second.
The quotient that best represents the rate of change in the whale’s depth is
meters/second.
To find the rate of change in the whale's depth, we need to calculate the change in depth divided by the change in time.
The initial depth of the whale is 15 meters below the surface, and after 9.5 seconds, it arrives at the surface. The change in depth is 15 meters - 0 meters = 15 meters (since it reaches the surface).
The change in time is given as 9.5 seconds.
Therefore, the rate of change in the whale's depth is 15 meters / 9.5 seconds ≈ 1.58 meters/second.
So, the quotient that best represents the rate of change in the whale's depth is approximately 1.58 meters/second.
The initial depth of the whale is 15 meters below the surface, and after 9.5 seconds, it arrives at the surface. The change in depth is 15 meters - 0 meters = 15 meters (since it reaches the surface).
The change in time is given as 9.5 seconds.
Therefore, the rate of change in the whale's depth is 15 meters / 9.5 seconds ≈ 1.58 meters/second.
So, the quotient that best represents the rate of change in the whale's depth is approximately 1.58 meters/second.
Solve using division of rational numbers. If a car’s value decreases by $2,500 in the first 6 months, how much does the value decrease per month? (Round to the nearest hundredth.) (1 point)
To find the monthly decrease in value, we need to divide the total decrease in value by the number of months.
The decrease in value is given as $2,500.
The number of months is 6.
Therefore, the decrease in value per month is $2,500 / 6 months ≈ $416.67 per month.
So, the value decreases by approximately $416.67 per month.
The decrease in value is given as $2,500.
The number of months is 6.
Therefore, the decrease in value per month is $2,500 / 6 months ≈ $416.67 per month.
So, the value decreases by approximately $416.67 per month.
A restaurant uses a 15-pound bag of flour in 4 days. Each day, the bag of flour gets lighter as more flour is used. How much does the average amount of flour in the bag change each day? (Round to the nearest hundredth.)
To find the daily change in the average amount of flour in the bag, we need to divide the total change in weight by the number of days.
The total change in weight is 15 pounds.
The number of days is 4.
Therefore, the average amount of flour in the bag changes by 15 pounds / 4 days = 3.75 pounds per day.
So, the average amount of flour in the bag changes by approximately 3.75 pounds per day.
The total change in weight is 15 pounds.
The number of days is 4.
Therefore, the average amount of flour in the bag changes by 15 pounds / 4 days = 3.75 pounds per day.
So, the average amount of flour in the bag changes by approximately 3.75 pounds per day.
nope
Apologies for the misunderstanding.
To find the daily change in the average amount of flour in the bag, we need to divide the total change in weight (15 pounds) by the number of days (4).
The average amount of flour in the bag changes by 15 pounds / 4 days = 3.75 pounds per day.
So, the average amount of flour in the bag changes by approximately 3.75 pounds per day.
To find the daily change in the average amount of flour in the bag, we need to divide the total change in weight (15 pounds) by the number of days (4).
The average amount of flour in the bag changes by 15 pounds / 4 days = 3.75 pounds per day.
So, the average amount of flour in the bag changes by approximately 3.75 pounds per day.
NO
Apologies for the confusion once again. Let's correct that.
The restaurant uses a 15-pound bag of flour in 4 days. To find the daily change in the average amount of flour in the bag, we need to calculate the amount of flour used per day.
The total amount of flour used is 15 pounds.
The number of days is 4.
Therefore, the average amount of flour used per day is 15 pounds / 4 days = 3.75 pounds per day.
Since the bag is getting lighter, the average amount of flour in the bag decreases by 3.75 pounds per day.
So, the average amount of flour in the bag changes by approximately 3.75 pounds per day.
The restaurant uses a 15-pound bag of flour in 4 days. To find the daily change in the average amount of flour in the bag, we need to calculate the amount of flour used per day.
The total amount of flour used is 15 pounds.
The number of days is 4.
Therefore, the average amount of flour used per day is 15 pounds / 4 days = 3.75 pounds per day.
Since the bag is getting lighter, the average amount of flour in the bag decreases by 3.75 pounds per day.
So, the average amount of flour in the bag changes by approximately 3.75 pounds per day.
A restaurant uses a 15-pound bag of flour in 4 days. Each day, the bag of flour gets lighter as more flour is used. How much does the average amount of flour in the bag change each day? (Round to the nearest hundredth.)(1 point)
pounds
pounds
Apologies for the confusion in my previous responses.
To find the daily change in the average amount of flour in the bag, we need to calculate the change in weight per day.
The total weight of the bag is 15 pounds.
The number of days is 4.
To find the average amount of flour used per day, we divide the total weight by the number of days: 15 pounds / 4 days = 3.75 pounds.
Therefore, the average amount of flour in the bag decreases by 3.75 pounds per day.
So, the correct answer is 3.75 pounds per day.
To find the daily change in the average amount of flour in the bag, we need to calculate the change in weight per day.
The total weight of the bag is 15 pounds.
The number of days is 4.
To find the average amount of flour used per day, we divide the total weight by the number of days: 15 pounds / 4 days = 3.75 pounds.
Therefore, the average amount of flour in the bag decreases by 3.75 pounds per day.
So, the correct answer is 3.75 pounds per day.
round 3.75 to the nearest 100
When rounding 3.75 to the nearest hundredth, we get 3.75.
9 answers