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Is it true that if you took an if-then statement inserted a not in each clause and reversed the clauses the new statement would also be true?
If the conditional (if, then) is true, then the contrapositive (reversed; if not, then not) will be also true. And vice versa, if the conditional is false, its contrapositive will be also false. for example,If a graph passes the vertical line test, then it is a graph of a function. (True)If a graph is not a graph of a function, then it will not pass the vertical line test. (True)Yes, but only if the original if-then was true.
Which statement holds true for absolute value functions The absolute value determines the direction in which the graph opens. The coefficient determines the line along which the graph is symmetrical.?
Neither statement is true. The graph of the absolute value of a function which is always non-negative will be the same as that of the original function and this need not open in any direction. Also, the graph of y = abs[x*(x-1)*(x+2)] is not symmetrical so there is no coefficient which will determine a line of symmetry.
is this statement true or falseIf two lines are perpendicular to the same line, then they are parallel to each other.?
true
What must be true about the slope of a line whose graph extends into quadrants II and IV?
it is a negative slope.
On a number line 1.1 would be located Choose all answers that make a true statement?
were os 1.1 going to be on a number line
