Q: Two real number whose sum is 8 and whose product is maximum?

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find two positive numbers whose product is a maximum. 1.) the sum is s.

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

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

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

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.

19

a function whose range is in the real number

The product of any nonzero real number and its reciprocal is the number 1. This can be mathematically given as n multiplied by 1/n, where n represents the nonzero real number. The product of these two terms is 1.

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

Assuming that the question is in the context of complex number, the product of any real number with itself (its square) is a real number.

Assuming that the question is in the context of complex number, the product of any real number with itself (its square) is a real number.

It is a term.

It is the real number whose length represents the distance from the zero on the line to the point on the line.

A monomial.

It is called a term.

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

It is a real rational negative integer number whose value is -3

Integer, a real number and a rational number.

Most famously, an imaginary number, that is, a number whose square (which is the number multiplied by itself) is negative. All real numbers have positive squares. A complex number, is a number which is the sum of a real number and an imaginary number, and so is also a non-real number.

It can be either.

Let's say that the nonzero real number is n. Then the reciprocal would be (1/n). So the product is the following... n*(1/n)=(n/n)=1. In conclusion the product of any nonzero real number and it's reciprocal is always 1.

Yes.

"i" is the square root of -1. Since there is no real number whose square is negative, i is an imaginary number.

there is no real maximum amount of subjects. The only limit is your school's made up limit.

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Two real number whose sum is 8 and whose product is maximum?

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