Displacement
The area under the standard normal curve is 1.
WORK
320 degrees
Characteristics of a Normal Distribution1) Continuous Random Variable.2) Mound or Bell-shaped curve.3) The normal curve extends indefinitely in both directions, approaching, but never touching, the horizontal axis as it does so.4) Unimodal5) Mean = Median = Mode6) Symmetrical with respect to the meanThat is, 50% of the area (data) under the curve lies to the left ofthe mean and 50% of the area (data) under the curve liesto the right of the mean.7) (a) 68% of the area (data) under the curve is within onestandard deviation of the mean(b) 95% of the area (data) under the curve is within twostandard deviations of the mean(c) 99.7% of the area (data) under the curve is within threestandard deviations of the mean8) The total area under the normal curve is equal to 1.
The area under a normal curve with mu = 8 and sigma = 3 is
the physical quantity is distance and unit is meters
The area under the curve in a graph or chart represents the total value or quantity of the data being measured within that specific range or interval.
To determine displacement from a position-time graph, you can find the difference between the initial and final positions of an object. This is represented by the area under the curve on the graph. The displacement is a vector quantity that indicates the overall change in position of the object.
A perfectly inelastic supply relation would be defined as one where the quantity produced remains static under any price change. If we'd plot this curve in the familiar demand-supply framework with price being on the y-axis and quantity on the x-axis, the curve would be vertical.
The demand curve is downwards sloping with price on the vertical axis and quantity demanded on the horizontal axis. This is because as products get more expensive the quantity demanded decreases, other things being equal. Put another way, there is a negative correlation between price and quantity demanded.
The physical quantity measured under a speed-time graph is acceleration. This is because acceleration is represented by the gradient of the graph, where a steeper gradient indicates a higher acceleration.
The area under the standard normal curve is 1.
If this is on mymaths.co.uk then the answer to this question is: Integration. That is how to find the area under the curve.
The area under the normal curve is ALWAYS 1.
WORK
the standard normal curve 2
If the values of the function are all positive, then the integral IS the area under the curve.