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For uniform speed, a graph of distance travelled against time is

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Important Questions on Measurements and Motion

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A line passes through the points 8, 5 and 10, 6, then find the slope of the line.
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Find the equation of straight line whose slope is 103 and passes through the point 0,5.
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Find the equation of that straight line which passes through the points 6,0 and whose slope is 73.
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If the tangent at the point P on the circle x2+y2+6x+6y=2   meets    the    straight    line 5x-2y+6=0 at a point Q on the Y -axis, then the length of PQ is
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A triangle has vertices at 6,7, 2,-9 and -4,1. Find the slope of its medians.
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The vertices of a ABC are A3, 8, B-1, 2 and C6,-6. Find slope of BC.
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If α, β are natural numbers such that 100α-199β=(100)(100)+(99)(101)+(98)(102)+..+(1)(199), then the slope of the line passing through (α, β) and origin is:
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A straight line with negative slope passing through 1,1 cuts the x-axis at A and y-axis at B, where O is the origin. If θ=OAB, then the area of the triangle OAB is 
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Slope of a line is 3 and y intercept is -4. Write the equation of a line.
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Find the y-intercept of the line joining two points (1, 3) and (3, 5).
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Slope of the straight line which is perpendicular to the straight line joining the points (-2, 6) and (4, 8) is equal to:
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Let O=(0, 0); let A andB  be points respectively on x-axis and y-axis such that OBA=60°. Let D be a point in the first quadrant such that OAD is an equilateral triangle. Then the slope of DB is
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Find the equation the straight line whose slope is 23 and passing through 5,-4.
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What is the slope of the line passing through the points 5, 0 and 3, 2? Write the equation of the line.

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A student, while conducting an experiment on Ohm’s law, plotted the graph according to the given data. Find the slope of the line obtained.

X-axis I 1 2 3 4
Y-axis V 2 4 6 8

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M and N are two points on the x axis and y axis respectively. P3, 2 divides the line segment MN in the ratio 2:3. Find the slope of the line MN.
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A line cuts off equal intercepts on the co-ordinate axes. The angle made by this line with the positive direction of X-axis is
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A rectangle is inscribed in a circle with a diameter lying along the line 3y=x+7. If the two adjacent vertices of the rectangle are -8, 5 and 6, 5, then the area of the rectangle (in sq. units) is: