Watson likes to challenge Sherlock's math ability. He will provide a starting and ending value describing a range of integers. Sherlock must determine the number of square integers within that range, inclusive of the endpoints (note that a square integer is an integer which is the square of an integer, e.g. 1, 4, 9, 16, 25, 36, 49). For example, the range is a=24 and b-49, inclusive. There are three square integers in the range: 25, 36 and 49 Complete the squares function that returns an integer representing the number of square integers in the inclusive range from a to b. Examples squares (3, 9) - 2 squares (17, 24) squares (1, 1000000000) - 31622

Computer Networking: A Top-Down Approach (7th Edition)
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ISBN:9780133594140
Author:James Kurose, Keith Ross
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Watson likes to challenge Sherlock's math ability. He will provide a starting and ending value
describing a range of integers. Sherlock must determine the number of square integers
within that range, inclusive of the endpoints (note that a square integer is an integer which
is the square of an integer, e.g. 1, 4, 9, 16, 25, 36, 49).
For example, the range is a=24 and b-49, inclusive. There are three square integers in the
range: 25, 36 and 49.
Complete the squares function that returns an integer representing the number of square
integers in the inclusive range from a to b.
Examples
squares (3, 9) -2
squares (17, 24) -0
squares (1, 1000000000) -31622
Transcribed Image Text:Watson likes to challenge Sherlock's math ability. He will provide a starting and ending value describing a range of integers. Sherlock must determine the number of square integers within that range, inclusive of the endpoints (note that a square integer is an integer which is the square of an integer, e.g. 1, 4, 9, 16, 25, 36, 49). For example, the range is a=24 and b-49, inclusive. There are three square integers in the range: 25, 36 and 49. Complete the squares function that returns an integer representing the number of square integers in the inclusive range from a to b. Examples squares (3, 9) -2 squares (17, 24) -0 squares (1, 1000000000) -31622
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