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That's because lines, or curves, can have different slopes.
The slope would be zero.In contrast, the slope of a vertical line would be infinite.
"Experimental data" is data obtained from measurements made during an experiment; this is the working out of "expected" or "theoretical" data which would be calculated from ideal equations. Experimental and theoretical data may not match exactly due to errors in measurement (or other reasons). Examples: * Investigating the effect of acceleration due to gravity down a slope. 1) Set up a slope; 2) Put a "car" at the top of the slope with a ticker tape attached behind it going through a stylus that vibrates up and down ( thus marking the tape) at a constant frequency. 3) Letting the car run down the slope pulling the tape through the stylus; 4) Measure the distance between successive marks on the tape. These measurements are the experimental data. They can be made for different slopes which would give different measurements. * Investigating the effect of different weights on a spring 1) Hang a spring with a weight carrier from a stand 2) Measure the distance from the attachment of the spring to the bottom of the weight carrier 3) Add various (different) weights to the carrier and measure the distances. These measurements are the experimental data - in this case it is paired data as the distance relates to a given weight; here different springs would lead to different measurements.
Yes. If the fraction is the same, the negative slope would have at least one negative number, while the positive would have both positive numbers. I'm pretty sure. :)
It would have a downhill slope from left to right
No because one line would be going in one direction and the other line would be going in the other direction. Which would make one slope negative and the other slope positive.
No. In order to be parallel, two lines would have to have the same slope, and different intercepts.Why? Two lines with different slopes, but the same intercepts would result in two intersecting lines. Two lines with the same slope, and the same intercept would result in the same line. Two lines with the same slope, and different intercepts would be parallel.
That's because lines, or curves, can have different slopes.
No because two lines with the same slope but with different y intercepts are parallel lines. Perpendicular lines meet each other at right angles.
The slope would be zero.In contrast, the slope of a vertical line would be infinite.
Different names.
It would be a undefined slope.There are four types of slope:Postive slope (when lines go uphill from left to right)Negative slope (when lines go downhill from left to right)Zero slope (when lines are horizontal)Undefined slope (when lines are vertical)
50%
"Experimental data" is data obtained from measurements made during an experiment; this is the working out of "expected" or "theoretical" data which would be calculated from ideal equations. Experimental and theoretical data may not match exactly due to errors in measurement (or other reasons). Examples: * Investigating the effect of acceleration due to gravity down a slope. 1) Set up a slope; 2) Put a "car" at the top of the slope with a ticker tape attached behind it going through a stylus that vibrates up and down ( thus marking the tape) at a constant frequency. 3) Letting the car run down the slope pulling the tape through the stylus; 4) Measure the distance between successive marks on the tape. These measurements are the experimental data. They can be made for different slopes which would give different measurements. * Investigating the effect of different weights on a spring 1) Hang a spring with a weight carrier from a stand 2) Measure the distance from the attachment of the spring to the bottom of the weight carrier 3) Add various (different) weights to the carrier and measure the distances. These measurements are the experimental data - in this case it is paired data as the distance relates to a given weight; here different springs would lead to different measurements.
It would have a downhill slope from left to right
Any function that can't be drawn as a straight line will have a different slope at consecutive point. If it has to have a different slope at every point, the function constantly increasing or decreasing with a positive or negative concavity everywhere. Function of the form y=a^x and y=log(x) fit this description perfectly. Functions of the odd roots of x would also display similar behavior.
Yes. If the fraction is the same, the negative slope would have at least one negative number, while the positive would have both positive numbers. I'm pretty sure. :)