Q: What is the relationshp between the values t and s plotted on the number line below?

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p=q

The range of values in the data to be plotted.

The integral of the density with respect to the variable against which the density is plotted, between the values at the ends of the curve. Since there is no information given as to what the density is plotted against, a more informative answer is impossible.

The average is the ratio between the sum of these values and the number of values.

41.25 is exactly halfway between them, though there is an infinite number of values between them.

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what is the relationhip between the values m and n plotted on the number line

p=q

The number can be equal to minus, zero or plus when plotted on the number line and two numbers plotted on the number line can have a range of numerical values.

I'm looking below, but I don't see a number line there.

In general, y-axis values are the values that depend on the x-axis values.

The range of values in the data to be plotted.

The integral of the density with respect to the variable against which the density is plotted, between the values at the ends of the curve. Since there is no information given as to what the density is plotted against, a more informative answer is impossible.

The word "below" seems to imply that there is some graphic. However, I see no such graphic.

The Cartesian plane has a horizontal number line which is the x axis and a vertical number line which is the y axis both axes intercept each other at right angles at the pount of origin whose coordinates are (0, 0) Points are plotted on the plane having numerical values for (x, y) and that x is plotted first followed by y

Information about the variable that is plotted along that axis and an indication of the range of values of that variable which are of sufficient interest to be plotted.

The values for two variables plotted on two axes

The formula to find the area of a parallelogram is Base x Height (B*H). When dots are plotted on a coordinate plane, you can find these values either through the process of ordered pair subtraction or by counting the number of units between each point. You multiply these values and their product is the area.