For an online calculator of Salvage Values, see:
https://matrixlab-examples.com/salvage-value-calculator.html
https://matrixlab-examples.com/finance-formulas.html
To download the presentation, see:
https://www.slideshare.net/matrixlab/salvage-value-calculation
Let's see an example... What's the salvage value of this car if it's five years old, was bought for $27,500 and it depreciates 22% annually?
In the formula
P = original price
i = depreciation rate
y = age in years
S = salvage value
In our case P = 27,500 (original price), i = 22% (depreciation rate), y = 5 (age in years)
We are going to use a calculator prepared for that purpose. See the link above, please.
You can then enter the numbers to study your particular case.
Thank you for watching!
To see a calculator for loans on simple interest, see:
http://matrixlab-examples.com/simple-interest-formula.html
To download the presentations, go to:
http://www.slideshare.net/matrixlab/simple-interestformula
This is an explanation on how to calculate simple interest on a loan.
Simple interest is generally charged for borrowing money for short periods of time.
You have to know in advance:
1- The principal
2- The interest rate per year
3- The time in years.
I = Prt
A = P(1+rt)
The amount is the sum of your principal and the calculated interest.
For an online calculator, visit: http://matrixlab-examples.com/pythagorean-theorem-calculator.html
The Pythagoras' Theorem is a relation in Euclidean geometry among the three sides of a right triangle.
It states that the square of the hypotenuse equals the sum of the squares of the other two sides.
Calculate the Hypotenuse.
Calculate any of the Legs of the Right Triangle.
For more examples and details, visit: http://matrixlab-examples.com/3D-plot-2tier.html
3 Easy Steps to 3D-Plot:
1. Define your grid to operate with. Use the built-in function “meshgrid”.
2. Define your function z = f(x, y). Take into account that you’re working with arrays, not with scalars, use dot operators.
3. Use appropriate 3D built-in functions.
For alternative codes, examples and details, visit: http://matrixlab-examples.com/horizontal-lines.html
You can plot a straight line just as you would plot any other function in Matlab.
The basic use of the built-in function plot is:
plot(x, y)
where
x = array of x-values
y = array of y-values
For an online calculator of Straight Line equations, go to:
http://matrixlab-examples.com/equation-of-a-straight-line.html
1- Equation of a Straight Line
2a- A line AB is parallel to the X-axis when all of its points are at a constant distance from it.
2b- That equation would be y = k since all points whose ordinate is k would lie on that line.
3a- A line AB is parallel to the Y-axis when all of its points are at a constant distance from it.
3b- That equation would be x = k since all points whose abscissa is k would lie on that line.
4a- The slope is the vertical difference of two points divided by their horizontal difference.
4b- For horizontal lines y2 = y1, numerator = 0, and the slope is 0.
4c- For vertical lines: x2 = x1, denominator = 0, and the slope is undefined.
5a- This is the expression of the point-slope equation of a straight line. You need any point of the line and its slope.
5b- You can have more than one expression or equation, because you can always consider more than one point.
6a- In this example, point 1 is (-2, 1) and point 2 is (3, 5).
6b- The slope of this line is always 4/5, no matter which points or order we take.
6c- These two expressions represent the same line and just show different points.
7- The slope-intercept form takes into account the slope of a line and the y-intercept.
8- In this example, our y-intercept is 5, and our slope is 2.
9- In the general form we have a different approach. We can express the same line in many ways. We have coefficients A, B and C.
9a- The slope is the negative coefficient of x divided by the coefficient of y, that is --A/B.
9b- The y-intercept is the negative constant divided by the coefficient of y, that is --C/B.
9c- With the general form we can easily find the slope of a line and its y-intercept.
10- In this example the coefficient of x is 3, the coefficient of y is 7 and the constant is 5. Thus, the slope is -3/7 and the y-intercept is -5/7.
Thank you for watching!