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Q: Is xy equals 0 - x equals 0 or y equals 0 a biconditional statement?

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The line is x=0 otherwise known as the y-axis.

x - y = xydifferentiating wrt x1 - (dy/dx) = x(dy/dx) + y(x + 1)(dy/dx) + y + 1 = 0

The greatest possible slope is 1.

Assuming the two equations are: 3xy - 3 = 0 ............................................. 1 2xy = 0 ............................................. 2 Then from eq 1 xy = 1 from eq 2 xy = 0 That is not possible. Or, assuming the equation is 3xy - 3 + 2xy = 0 Then 5xy = 3 or y = 3/5x Substitute for any value of x to get the value of y

x = y = 0 ?

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If Y = 0 then there is no value of X such that XY = 1.

"xy" refers to the product of "x" and "y". Just substitute the variables for numbers, and do the multiplication.

xy - xy = 0

No.

There are no intercepts because the curve, xy = 4 is asymptotic. When x = 0 (where the y intercept would be) y is infinite, and conversely, when y = 0 x is infinite.

Using 3.14 as Pi the area of circle is: 0

0 divided by 5 equals 0. 5 divided by 0 equals undefined, not 0.Any number divided by 0 is undefined.

0 = 12 is neither. It is a false statement.

It is a false statement and therefore has the value 0.

Its value is 1 when the statement is true and 0 otherwise.Its value is 1 when the statement is true and 0 otherwise.Its value is 1 when the statement is true and 0 otherwise.Its value is 1 when the statement is true and 0 otherwise.

A false statement.

The equation 0 equals 0 is an identity and contributes absolutely nothing to the part of the graph that you should shade or not. The tautological statement can be ignored.

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