Does the graphed function have an even or odd power?
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A Cartesian plane has its $x$x-axis and the $y$y-axis ranging from $-10$−10 to $10$10. It is marked and labeled with integers at major intervals of $2$2 units, and is marked at minor intervals of $1$1 unit. The graphed function is a linear function. The line moves upward from left to right. The line passes through $\left(0,0\right)$(0,0) and extends beyond the visible part of the graph.
Odd
A
Even
B
Easy
< 1 min
Does the graphed function have an even or odd power?
Easy
< 1 min
Does the graphed function have an even or odd power?
Easy
< 1 min
Does the graphed function have an even or odd power?
Easy
< 1 min
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Compare, through investigation using graphing technology, the graphical and algebraic representations of polynomial (i.e., linear, quadratic, cubic, quartic) functions (e.g., investigate the effect of the degree of a polynomial function on the shape of its graph and the maximum number of x-intercepts; investigate the effect of varying the sign of the leading coefficient on the end behaviour of the function for very large positive or negative x-values)