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What else can I help you with?
For what values of x and y is the quadrilateral a parallelogram?
110, 12
Determine the values for x and y that will make quadrilateral abcd a parallelogram point e is the intersection of the two diagonals ae equals y ce equals 2.6x de equals y plus 9.1 and be equals 4x?
x = 6.5y = 16.9
How do you find the values of x and y in the diagonals of a parallelogram?
you find the first point
For what value of y is the quadrilateral a parallelogram?
10/3
What is x y3 and y9 as an ordered pair?
The answer depends on the values of x and y. The answer depends on the values of x and y. The answer depends on the values of x and y. The answer depends on the values of x and y.
How can you prove that parallelograms on the same base having equal area lie between same parallels?
Area of a parallelogram = b*h. Call the area of parallelogram one x and two y. We now know that x = y = b(x)h(X) = b(x)h(y). Now b(x)h(x) = b(x)h(y) b(x)h(x)/b(x) = b(x)h(y)/b(x) h(x) = h(y), so the height of the second parallelogram must equal the height of the first.
Is x equals y a function?
y = x This is a line and a function. Function values are y values.
What is domain in mathematics?
domain = x-values range = y-values for which x or y is a solution
Where are the x and y coordinate values ona graph?
The x values are on the horizontal axis and the y values are on the vertical axis.
Do the y-values increase drcrease or stay the same as the x-value increases?
The behavior of the y-values as the x-values increase depends on the specific relationship between the two variables. If the relationship is positive, the y-values will increase as the x-values increase. If the relationship is negative, the y-values will decrease. In some cases, the y-values may remain constant regardless of changes in the x-values.
When the values for x increases faster than the values for y which way will the graph curve away from or toward the y axis?
On an x-y graph, the line y=x is a diagonal from bottom left to top right when x and y increase at the same rate. If values of x increase faster than values of y, then the line would curve away from the y-axis.
In an inverse relationship how do the values of y change as the values of x is decreased?
The value of y increases, such that x*y remains a constant.
