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What is the algebric expression of the product of 6 and y increased by 9?
(6 * y) +9
Difference is 9 product is 22?
To find two numbers where the difference is 9 and the product is 22, let’s denote the numbers as ( x ) and ( y ). We have the equations: ( x - y = 9 ) and ( x \cdot y = 22 ). Solving these, we can express ( x ) as ( y + 9 ) and substitute this into the product equation, leading to ( (y + 9) \cdot y = 22 ). This results in the quadratic equation ( y^2 + 9y - 22 = 0 ), which can be solved to find the values of ( x ) and ( y ).
What is 7 more than the product of 9 and a number y?
9y + 7
The sum of two numbers is 9 and their product is 78 What is the larger number?
Let the two numbers be ( x ) and ( y ). According to the problem, we have the equations ( x + y = 9 ) and ( xy = 78 ). We can express ( y ) as ( y = 9 - x ) and substitute it into the product equation: ( x(9 - x) = 78 ). This simplifies to the quadratic equation ( x^2 - 9x + 78 = 0 ), which has solutions ( x = 6 ) and ( y = 3 ) (or vice versa), making the larger number 6.
What is the product of two consecutive number when the smaller number is y?
The product of two consecutive numbers, where the smaller number is ( y ), can be expressed as ( y(y + 1) ). This is because the next consecutive number after ( y ) is ( y + 1 ). Therefore, the product is ( y^2 + y ).
What is the algebric expression of the product of 6 and y increased by 9?
(6 * y) +9
Difference is 9 product is 22?
To find two numbers where the difference is 9 and the product is 22, let’s denote the numbers as ( x ) and ( y ). We have the equations: ( x - y = 9 ) and ( x \cdot y = 22 ). Solving these, we can express ( x ) as ( y + 9 ) and substitute this into the product equation, leading to ( (y + 9) \cdot y = 22 ). This results in the quadratic equation ( y^2 + 9y - 22 = 0 ), which can be solved to find the values of ( x ) and ( y ).
What is the expression 8 less than the product of y and 9?
Oh, dude, that's like asking me to solve a math problem at a party. So, the expression "8 less than the product of y and 9" is just y times 9 minus 8. It's as simple as trying to find your friend's lost phone after a night out - a little annoying but not too complicated.
The product of 7 and b is equal to 63?
63 / 7 = 9. Therefore b = 9
What is 7 more than the product of 9 and a number y?
9y + 7
Two numbers have a product of 20 and a sum of 9 what are the numbers?
xy = 20 x+y=9 x=9-y y(9-y) = 20 9y-y(squared) = 20 0= y(squared)-9y+20 0= (y-5)(y-4) y= 5 or 4, x= 5 or 4 The two numbers are 5 and 4.
The sum of two numbers is 9 and their product is 78 What is the larger number?
Let the two numbers be ( x ) and ( y ). According to the problem, we have the equations ( x + y = 9 ) and ( xy = 78 ). We can express ( y ) as ( y = 9 - x ) and substitute it into the product equation: ( x(9 - x) = 78 ). This simplifies to the quadratic equation ( x^2 - 9x + 78 = 0 ), which has solutions ( x = 6 ) and ( y = 3 ) (or vice versa), making the larger number 6.
Find two numbers whose sum is 12 and product is 9?
that's impossibleAnswer:xy=9 and x+y=12reduces to the quadratic equation x2-12x+9=0so that once solvedx=-11.196 and y=-0.80385 (approx)
What is the product of two consecutive number when the smaller number is y?
The product of two consecutive numbers, where the smaller number is ( y ), can be expressed as ( y(y + 1) ). This is because the next consecutive number after ( y ) is ( y + 1 ). Therefore, the product is ( y^2 + y ).
What is the answer to y equals x plus 9?
y=x+9 y'=1 x+9=0 x=-9 y=-9+9 y=0
What two numbers have a sum of 22 and a product of 117?
Let's denote the two numbers as x and y. We know that x + y = 22 and x * y = 117. By solving these two equations simultaneously, we can find that the two numbers are 9 and 13. This is because 9 + 13 = 22 and 9 * 13 = 117.
The sum of x and y decreased by their product?
The sum of x and y decreased by their product is (x + y)- xy.
