Question

Which of the following is a linear function? An xy coordinate plane is drawn. A parabolic curve that opens down is drawn. The vertex of the curve is on the axis. An xy coordinate plane is drawn. A straight line going below the origin from the second quadrant to the fourth quadrant is drawn. An xy coordinate plane is drawn. An ellipse is drawn on the axis and partially cutting the y-axis. An xy coordinate plane is drawn. A straight line starts from the y-axis and slants down to a certain point in the first quadrant, then down again with a different slope, and then down again at another slope. All the line segments are straight lines in the first quadrant.

Answer 1

The linear function among the given options is the one where a straight line starts from the y-axis and slants down in the first quadrant.

Step-by-step explanation:

Linear functions are mathematical relationships between variables that form straight lines when graphed. They have the form f(x) = mx + b, where "m" is the slope and "b" is the y-intercept. Linear functions exhibit constant rate of change and are fundamental in algebra and geometry.

The linear function among the options provided is the one where a straight line starts from the y-axis and slants down to a certain point in the first quadrant, then down again with a different slope, and then down again at another slope. All the line segments are straight lines in the first quadrant.

Answer 2

A linear function is a straight line so it would be "A straight line going below the origin from the second quadrant to the fourth is drawn"

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