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Find the sum of the reciprocals of two real numbers given that these numbers have a sum of 150 and a product of 40?
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Two numbers whose product is 1 are called?
Two numbers with a product of 1 are called reciprocals. If you have a number and want to find the reciprocal of it, simply divide 1 by the number. For example, the reciprocal of 5 is 1/5, and the reciprocal of 700 is 1/700.
Find the product of the reciprocal of 9 16and-11 18?
To find the product of the reciprocals of the fractions 9/16 and -11/18, we first find the reciprocals of each fraction. The reciprocal of 9/16 is 16/9, and the reciprocal of -11/18 is -18/11. Next, we multiply these reciprocals together: (16/9) * (-18/11) = -288/99. Finally, we simplify the fraction by dividing both the numerator and denominator by their greatest common divisor, which is 9, resulting in the final product of -32/11.
How do you find the other number when the one number is given with the LCM and the GCF?
The product of the original numbers is equal to the product of the GCF and LCM. Divide the product of the LCM and GCF by the one number. The answer will be the other.
If the product oftwo numbers is 810 if there HCF IS 9 FIND LCM?
if the product of two numbers is 810 if there hcf is 9 find Lcm
Find 2 numbers with a product of 899?
A product cannot exist of a single number - a product is formed by multiplying two separate numbers.
Two numbers whose product is 1 are called?
Two numbers with a product of 1 are called reciprocals. If you have a number and want to find the reciprocal of it, simply divide 1 by the number. For example, the reciprocal of 5 is 1/5, and the reciprocal of 700 is 1/700.
Is the following statement always true If you have a product of two numbers and you find the product of the opposites of the numbers you get the same result.?
If by "opposite" you mean "additive inverse", then yes.
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 product of the reciprocal of 9 16and-11 18?
To find the product of the reciprocals of the fractions 9/16 and -11/18, we first find the reciprocals of each fraction. The reciprocal of 9/16 is 16/9, and the reciprocal of -11/18 is -18/11. Next, we multiply these reciprocals together: (16/9) * (-18/11) = -288/99. Finally, we simplify the fraction by dividing both the numerator and denominator by their greatest common divisor, which is 9, resulting in the final product of -32/11.
How do you find the other number when the one number is given with the LCM and the GCF?
The product of the original numbers is equal to the product of the GCF and LCM. Divide the product of the LCM and GCF by the one number. The answer will be the other.
The sum of two numbers is 28 and their product is 7 find the sum of the reciprocals of the numbers?
x + y = 28 x*y = 7 x=7/y replacing X in eq 1 7/y+y=28 y^2 - 28y + 7 = 0 using above solutions find the reciprocal and sum -- Dhruv
If the product oftwo numbers is 810 if there HCF IS 9 FIND LCM?
if the product of two numbers is 810 if there hcf is 9 find Lcm
The product of 8?
You need at least two numbers to find a product.
What is the product of 1372?
Two or more numbers are needed to find their product
The student opens a mathematics book to two facing pages the product of the page is 4160 find the page numbers?
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.
What is two consecutive numberso with a product of 6162?
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.
How do you find the product of two numbers when both numbers are positive?
It is a positive.
