The largest possible product of two numbers that add to give a greater number is half of that greater numbered, squared (where the two numbers are each half of the greater number). For the square root of 3, this would be ½ x √3 x ½ x √3 = ½ x ½ x 3 = ¼ x 3 = 0.75.
Suppose the smaller of the two numbers is x. Then the other number is x+22. Their product is x*(x+22) = x2 + 22x This has a minimum when 2x = -22 or x = -11. When x = 11, the two numbers are -11 and 11 with a product of -121.
Suppose the smaller of the two numbers is x. Then the larger is x + 16 and their product is x*(x+16) = x2 + 16x This has its minimum when 2x = -16 or x = -8 When x = -8, the two numbers are -8 and 8 and their product is -64.
No. The product of two opposite numbers is always negative. Negative x positive = negative and Positive x negative = negative
27*28 = 756
(x+y)/2
The largest possible product of two numbers that add to give a greater number is half of that greater numbered, squared (where the two numbers are each half of the greater number). For the square root of 3, this would be ½ x √3 x ½ x √3 = ½ x ½ x 3 = ¼ x 3 = 0.75.
two numbers which have a product of 90:1 x 902 x 453 x 305 x 186 x 159 x 10
Suppose the smaller of the two numbers is x. Then the other number is x+22. Their product is x*(x+22) = x2 + 22x This has a minimum when 2x = -22 or x = -11. When x = 11, the two numbers are -11 and 11 with a product of -121.
Suppose the smaller of the two numbers is x. Then the larger is x + 16 and their product is x*(x+16) = x2 + 16x This has its minimum when 2x = -16 or x = -8 When x = -8, the two numbers are -8 and 8 and their product is -64.
No. The product of two opposite numbers is always negative. Negative x positive = negative and Positive x negative = negative
The product of any two numbers is the answer to the multiplication sum. For example, in the sum 7 x 9 = 63, the number 63 is the product.
no x² is the product of 2 rational numbers in this case the same 2 numbers x and x The product of two rational numbers is always rational.
X * 1/x = 1
Let the page numbers be x and x+1. The product of two consecutive numbers is x(x+1). Given that the product is 4160, we have the equation x(x+1) = 4160. By solving this quadratic equation, we find that the page numbers are 64 and 65.
Let's denote the two consecutive numbers as x and x+1. The product of two consecutive numbers is given by x(x+1). We are given that x(x+1) = 6162. By solving this equation, we find that x = 78. Therefore, the two consecutive numbers are 78 and 79, as 78 * 79 = 6162.
15 is the product of two prime numbers; 3 x 5