Q: What Product of 2 and y?

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y is 2 less than the product of 3 and x

The product of y times 4 is equal to y multiplied by 4. Similarly, the product of y times 6 is equal to y multiplied by 6.

2y2

To write this algebraically: 7(y^3)|y = 2 Substitute 2 for y: 7(2^3) 2^3 = 8, so substitute 8 for (2^3): 7*8 = 56

let this integer be (xy) (xy) = 10x + y 10x+y = 2.x.y 10x + y - 2xy = 0 2x.(5-y) +y= 0 x= y / 2(y-5) when the integer provides this condition, it is equal to twice the product of its digits. And there is such only one integer. 36

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y is 2 less than the product of 3 and x

It depends what the special product is. Common special products are: - perfect square trinomials ... x^2 + 2ax + a^2 = (x + a)^2 - difference of squares ... x^2 - y^2 = (x - y)(x + y)

The product of y times 4 is equal to y multiplied by 4. Similarly, the product of y times 6 is equal to y multiplied by 6.

(x+y)/2

2y2

2(xy)

It is 2y.

To write this algebraically: 7(y^3)|y = 2 Substitute 2 for y: 7(2^3) 2^3 = 8, so substitute 8 for (2^3): 7*8 = 56

It is: 7y+2

let this integer be (xy) (xy) = 10x + y 10x+y = 2.x.y 10x + y - 2xy = 0 2x.(5-y) +y= 0 x= y / 2(y-5) when the integer provides this condition, it is equal to twice the product of its digits. And there is such only one integer. 36

(y^2)x8

(4y)-2