Suppose that a nonlinear system is composed of equations whose graphs are those described, and the number of points of intersection of the two graphs is as given. Make a sketch satisfying these conditions.Two parabolas; four points
What will be an ideal response?
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Find all solutions to the equation. Express the solution in degrees.3 sec x + 6 =0
A. 60° + 360°n or 300° + 360°n B. 120° + 360°n or 240° + 360°n C. 240° + 360°n or 300° + 360°n D. 60° + 360°n or 120° + 360°n
Find an equation for the ellipse described.Center at (0, 0); focus at (5, 0); vertex at (8, 0)
A. +
= 1
B. +
= 1
C. +
= 1
D. +
= 1
Name the quadrant in which the angle ? lies.sin ? > 0, cos ? > 0
A. I B. II C. III D. IV
Translate the statement to an algebraic expression. Then simplify the expression.Six times a number added to -4, subtracted from twice the sum of nine times the number
A. 2(9x - 6) - (-4 + 6x); -8 + 12x B. (2 + 9)(x + -6) - 6(x - 4); -42 + 5x C. (-4 + 6x) - 2(9x - 6); 8 - 12x D. 6(x - 4) - (2 + 9)(x - 6); 42 - 5x