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How do you sketch this function y equals absolute value of 3x?

The graph of that function looks like a big letter ' V '. The point of the 'V' is at the origin,the left half has slope = -3, and the right half has slope = 3.


How do the slopes of the two parts of an absolute value function compare?

the graph of y = |x| (absolute value of x) looks like a V with the point of the V at the origin. When x is negative (left half of graph), the line y = -x coincides with |x| so this half has a slope of -1. When x is positive (right half of graph), the line y = x coincides with |x| so this half has a slope of +1.


What is the graph of a line with a slope one half that contains the points -6 and 6?

' -6 ' and ' 6 ' are not points. On a 2-dimensional (flat) graph, you need two coordinates to locate one point. (On a 3-dimensional (solid) graph, you need three coordinates to locate one point. And there's no such thing as a 1-dimensional graph.)


What is the slope of the graph of 6X plus 12Y equals 7?

negative one and a half


What is the slope of d-t squared graph?

The slope of a distance-time (d-t) squared graph, where distance is plotted against time squared, represents the relationship between distance and the square of time. If the graph is linear, the slope can be interpreted as half of the acceleration, assuming constant acceleration. Mathematically, if the equation is of the form (d = kt^2), the slope (k) indicates how distance changes with the square of time. Thus, the slope provides insights into the motion's characteristics, such as acceleration.


The halfway point of a tunnel through a mountain is three half miles from either end of the tunnel The mountain is 660 feet which is one eighth mile high What is the slope of the side of the mountain?

Twice half its rate of decline ;-)


How can one determine the half-life of a substance from a graph?

To determine the half-life of a substance from a graph, locate the point where the substance's concentration is half of its initial value. Then, find the time it took for the substance to reach that concentration. This time interval is the half-life of the substance.


What in its general form is the straight line equation passing through the point of one third and minus one half with a slope of one half?

If the point is x=a, y=b, the line is (y-b)=slope times (x-a).Or, slope=(y-b)/(x-a)So (y+1/2)=1/2 (x-1/3)Another answer:-Point: (1/3, -1/2)Slope: 1/2Equation: y - -1/2 = 1/2(x -1/3) => y = 1/2x -2/3In its general form: 3x -6y -4 = 0


What is the slope of d t2 graph?

The slope of a ( d ) versus ( t^2 ) graph represents the acceleration of an object when plotting distance (d) against the square of time (t²). In the context of uniformly accelerated motion, this slope indicates half the acceleration (a/2), as the relationship between distance and time squared is given by the equation ( d = \frac{1}{2} a t^2 ). Thus, the slope can be calculated as ( \text{slope} = \frac{d}{t^2} ) and is equal to ( \frac{a}{2} ).


What quantity does the slope of a distance vs time squared graph represent?

Since distance is 1/2 at^2 where a is acceleration, it represents one half of the acceleration


Which graph shows a line where each value of y is three more than half of x?

The equation representing the relationship described is ( y = \frac{1}{2}x + 3 ). This linear equation indicates that for every value of ( x ), the corresponding ( y ) value is three units more than half of ( x ). The graph of this equation will be a straight line with a slope of ( \frac{1}{2} ) and a y-intercept at ( (0, 3) ). Thus, the correct graph will show a line that slopes upward, starting at the point (0, 3).


What does the slope of a distance vs time squared graph represent?

That's unusual. I guess your teacher is trying to make you think a bit. It's a good mental exercise, though. You may recall that the units of acceleration are meters per second squared. That gives you a clue right there. And if you knew Calculus, you'd know that acceleration is the second derivative of distance, s, with respect to time, t: d2s/dt2. So, by now you're probably getting the feeling that the slope of a distance-time squared graph has something to do with acceleration. And you'd be right. Just as the slope of a velocity-time graph is acceleration, the slope of a distance-t2 graph is acceleration. Well, not quite. It's actually ONE HALF the acceleration.