Q: Two real numbers whose sum is S and whose product is a maximum?

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5+5 = 10 (Sum is ten)5*5 = 25 (Product is 25)*this product is maximum for all any 2 real numbers that == 10

two real numbers, whose sum is 8 and product is max, are 4,4. 4+4=8 and 4*4=16.

There are no two real numbers that can do that.The numbers that can are (2.5 + i42.343) and (2.5 - i42.353).The symbol ' i ' means the square root of -1.

The product of nine negative real numbers is a negative real number.

Infinitely many. The normal distribution is applicable to a continuous variable whose domain is the whole of the real numbers. Infinitely many. The normal distribution is applicable to a continuous variable whose domain is the whole of the real numbers. Infinitely many. The normal distribution is applicable to a continuous variable whose domain is the whole of the real numbers. Infinitely many. The normal distribution is applicable to a continuous variable whose domain is the whole of the real numbers.

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5+5 = 10 (Sum is ten)5*5 = 25 (Product is 25)*this product is maximum for all any 2 real numbers that == 10

two real numbers, whose sum is 8 and product is max, are 4,4. 4+4=8 and 4*4=16.

19

There are no real numbers that satisfy the requirements. The complex solutions are: 1 +/- sqrt(21)

No pair of real numbers can do that.The numbers are4.5 + j 18.43234.5 - j 18.4323

The problem is complete. There is enough information there for it to be solved.

There are no two real numbers that can do that.The numbers that can are (2.5 + i42.343) and (2.5 - i42.353).The symbol ' i ' means the square root of -1.

The question is equivalent to asking if there are two numbers whose sum is 6 (the coefficient of x) and whose product is 18 (the constant term). Since there are no such real numbers, the answer is NO. There is a solution in the complex domain but the normal context for such questions is the real numbers.

1 + sqrt(2) and 3 - sqrt(2) Their sum is 4 Thier product is 1 + 2*sqrt(2)

anything Any real number can be expressed or closely approximated as a fraction, the there are an infinite number of pairs of numbers whose product is 20.

The product of nine negative real numbers is a negative real number.

It is a Term.