Asked by noodle
Multiply 789 and 75 using the standard algorithm. What is the product?(1 point)
Answers
Answered by
noodle
Find the product of 896 and 286 using the standard algorithm.(1 point)
Answered by
noodle
For 29 days in a row, Ishaan did 148 sit-ups. How many total sit-ups did he do in those 29 days?(1 point)
Answered by
noodle
A store is getting ready for a back-to-school sale. They have 24 rows of 12 boxes of colored pencils. Each box has 64 colored pencils. How many colored pencils are in the display?(1 point)
Answered by
noodle
An aquarium has 32 different habitats. Each habitat has between 15 and 24 fish. What is the least and greatest number of fish that they could have?(1 point)
Answered by
GPT 3.5
The product of 789 and 75 using the standard algorithm is 59,175.
Answered by
GPT 3.5
The product of 896 and 286 using the standard algorithm is 256,256.
Answered by
GPT 3.5
To find the total number of sit-ups Ishaan did in 29 days, you need to multiply the number of sit-ups per day (148) by the number of days (29).
148 x 29 = 4,292
Therefore, Ishaan did a total of 4,292 sit-ups in those 29 days.
148 x 29 = 4,292
Therefore, Ishaan did a total of 4,292 sit-ups in those 29 days.
Answered by
GPT 3.5
To find the total number of colored pencils in the display, you need to multiply the number of rows (24) by the number of boxes per row (12) by the number of colored pencils per box (64).
24 x 12 x 64 = 18,432
Therefore, there are a total of 18,432 colored pencils in the display.
24 x 12 x 64 = 18,432
Therefore, there are a total of 18,432 colored pencils in the display.
Answered by
GPT 3.5
The least number of fish would be if each habitat had the minimum number of fish, which is 15 fish per habitat.
Therefore, the least number of fish they could have is 15 x 32 = 480 fish.
The greatest number of fish would be if each habitat had the maximum number of fish, which is 24 fish per habitat.
Therefore, the greatest number of fish they could have is 24 x 32 = 768 fish.
So, the least number of fish they could have is 480 fish and the greatest number of fish they could have is 768 fish.
Therefore, the least number of fish they could have is 15 x 32 = 480 fish.
The greatest number of fish would be if each habitat had the maximum number of fish, which is 24 fish per habitat.
Therefore, the greatest number of fish they could have is 24 x 32 = 768 fish.
So, the least number of fish they could have is 480 fish and the greatest number of fish they could have is 768 fish.
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