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They are: 9, 16 and 25

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Q: The perfect squares between 7 and 29?
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How many perfect squares are there between 35 and 111?

To find the perfect squares between 35 and 111, we need to determine the perfect squares closest to these numbers. The closest perfect squares are 36 (6^2) and 100 (10^2). The perfect squares between 36 and 100 are 49 (7^2), 64 (8^2), and 81 (9^2). Therefore, there are 4 perfect squares between 35 and 111: 36, 49, 64, and 81.


What is the solution of the difference between first two perfect squares that end with 9?

The smallest perfect squares that end with 9 are 9 (the square of 3) 49 (the square of 7). Their difference is 40.


How can you solve the difference between the two perfect squares that end with 9?

49(7*7)-9(3*3) = 40


How many perfect squares are there from 2-99?

101


Is 42 a perfect square?

No- the closest perfect squares are 36 (perfect square of 6) and 49 (perfect square of 7)


Is 42 a square number using perfect squares?

No. The two closest squares are 49 and 36. The square root of 49 being 7 and the square root of 36 being 6. you can conclude that the square root of 42 isn't a perfect square, but it's square root is between 7 and 6.


What must 700 be multiplied by in order to make i a perfect square?

Itself or 7 because 700*700 = 490,000 and 700*7 = 4,900 both of which are perfect squares


Why is 50 not a perfect square?

A perfect square has the condition that it must be any positive integer multiplied by itself. The closest perfect squares to 50 are 7*7 = 72 = 49 and 8*8 = 82 = 64 since 50 lies between 49 and 64, it must be it is not the square of a positive integer and, therefore, is not a perfect square.


Why is 63 not a square answer?

It can be, only it is not a perfect square. 72 = 7*7 = 49 and 82 = 8*8 = 64 So 63 lies between the squares of 7 and 8 and so there is no whole number whose square is 63.


What is the greatest perfect square possible?

There is no limit to the number of perfect squares. To find a perfect square, you simply need to pick a number and square it. E.g. 7^2=49, so 49 is a perfect square. As there is infinitely many numbers to pick, and as the larger a number the larger it's square, there are infinitely many perfect squares and they just keep on getting larger!


What is the smallest positive integer q for which 1008q is a perfect square?

In terms of prime factors, 1008 = 24*32*7 Then since 24 and 32 are perfect squares, all that is required is to make 7q a perfect square and so q = 7.


How many perfect squares are of the form aabb?

There is only one number of this type which is 7744=88^2 where a is 7 and b is 4