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The sum of x and y decreased by their product?

The sum of x and y decreased by their product is (x + y)- xy.


What is the product of 3 and x divided by the sum of x and y?

3x over x + y


Find the sum of the reciprocals of two real numbers given that these numbers have a sum of 150 and a product of 40?

1/x + 1/y = (y+x)/xy But y + x = sum = 150, and xy = product = 40 So sum of reciprocals = 150/40 = 3.75


If the sum of two numbers is 7 and there product is 25 what is the sum of there reciprocals?

Suppose the two numbers are x and y. Then, the sum of THEIR reciprocals is 1/x + 1/y = y/xy + x/xy = (y + x)/xy = 7/25


The sum of two number is 10 and their product is 30 the sum of their reciprocals is?

Suppose the numbers are x and y. The sum of their reciprocals = 1/x + 1/y = y/xy + x/xy = (y+x)/xy = (x+y)/xy = 10/30 = 1/3


How can you write the product of a number and a sum as the sum of two products?

x*(y+z) = x*y + x*z This is the distributive property of multiplication over addition.


The square of the sum of x and y?

The square of the sum of ( x ) and ( y ) is expressed mathematically as ( (x + y)^2 ). This can be expanded using the formula for the square of a binomial, resulting in ( x^2 + 2xy + y^2 ). Thus, the square of the sum of ( x ) and ( y ) captures both the individual squares of ( x ) and ( y ) as well as twice their product.


The sum of two numbers is 10 and their product is 20 find the sum of the reciprocal of the number?

Suppose the numbers are x and y Then the sum of their reciprocals is 1/x + 1/y = y/xy + x/xy = (y+x)/xy = 10/20 = 1/2


Find the positive numbers x and y such that their sum is 35 and product x 2 y 5 is a maximum?

x = 10, y = 25


Twice the sum of x and y and The sum of twice x and y?

Twice the sum of 'x' and 'y' . . . 2(x+y) The sum of twice 'x' and 'y' . . . (2x+y)


What shows the product of 6 and x decreased by the sum 6 and y?

6x - (6 + y)


What is sinx times siny?

The product of sin(x) and sin(y) can be expressed using the product-to-sum identities in trigonometry. Specifically, sin(x) * sin(y) = 0.5 * [cos(x - y) - cos(x + y)]. This formula allows you to convert the product of two sine functions into a sum of cosine functions, which can simplify calculations in various mathematical contexts.