122
To find the value of (xy^2) given (x = 4) and (y = 2), substitute the values into the expression. This gives (xy^2 = 4 \times (2^2) = 4 \times 4 = 16). Therefore, the value of (xy^2) is 16.
If ( x = 0 ) and ( y = 1 ), then ( xy = 0 \times 1 = 0 ). Therefore, the value of ( xy ) is 0.
If Y = 0 then there is no value of X such that XY = 1.
To find the value of ((5y - xy)^2) given (x = -3) and (y = 2), first substitute the values into the expression. Calculate (xy = -3 \cdot 2 = -6). Now substitute (y) into (5y): (5y = 5 \cdot 2 = 10). Thus, (5y - xy = 10 - (-6) = 10 + 6 = 16). Finally, calculate ((16)^2 = 256). The value is (256).
97
(apex) its 110
122
In order to answer that question, we'd need to see the drawing.
To find the value of (xy^2) given (x = 4) and (y = 2), substitute the values into the expression. This gives (xy^2 = 4 \times (2^2) = 4 \times 4 = 16). Therefore, the value of (xy^2) is 16.
The expression xy + z represents the sum of the product of x and y with the value of z. This is a simple algebraic expression where x and y are variables representing numbers, and z is a constant value. To find the result of xy + z, you would first multiply x and y, and then add the value of z to the product.
*Hint*=xy=x mutiplied by y.
If ( x = 0 ) and ( y = 1 ), then ( xy = 0 \times 1 = 0 ). Therefore, the value of ( xy ) is 0.
If Y = 0 then there is no value of X such that XY = 1.
Like $2 dollars.
xy and yx are identical so you have 2xy = 545 ie xy = 272.5. Possible answers 5 and 54.5, 10.9 and 25 etc
To find the value of ((5y - xy)^2) given (x = -3) and (y = 2), first substitute the values into the expression. Calculate (xy = -3 \cdot 2 = -6). Now substitute (y) into (5y): (5y = 5 \cdot 2 = 10). Thus, (5y - xy = 10 - (-6) = 10 + 6 = 16). Finally, calculate ((16)^2 = 256). The value is (256).