hi
If you define a rectangular number as a number which is the product of two consecutive integers, it cannot be square.
The square of 3 is 9, which does not lie between consecutive integers. Perhaps you mean the square root of 3, which lies between 1 and 2.
A square number is the product of the same two integers. A rectangular number is the product of consecutive integers.
The square roots of 117 are irrational numbers and so are not two integers - consecutive or otherwise.
If you define a rectangular number as a number which is the product of two consecutive integers, it cannot be square.
If you define a rectangular number as a number which is the product of two consecutive integers, it cannot be square.
If you define a rectangular number as a number which is the product of two consecutive integers, it cannot be square.
9 and 10
The square of 3 is 9, which does not lie between consecutive integers. Perhaps you mean the square root of 3, which lies between 1 and 2.
A square number is the product of the same two integers. A rectangular number is the product of consecutive integers.
The square roots of 117 are irrational numbers and so are not two integers - consecutive or otherwise.
two consecutive integers of the square root of 66 found between
If you define a rectangular number as a number which is the product of two consecutive integers, it cannot be square.
No, it is not possible.
The integers are 7, 8 and 9.
There is no such thing as consecutive numbers because numbers are infinitely dense. Between any two numbers there is another and so there is no such thing as a "next" number.There are no integers (square or non-square) between any two consecutive integers. There are infinitely many numbers between any two consecutive integers and, if the integers are non-negative, every one of these will be a square of some number so the answer is none. If the integers are negative then the infinitely many numbers will have a square root in the complex field but not in real numbers. In this case the answer is either none or infinitely many, depending on the domain.
Between 3 and 4.