y1= sin(x) y2= sin(2x) • y3= sin(3x) % 1st plot is to be red and dashed % 2nd plot is to be blue and solid % 3rd plot is to be black and dotted The plot ranges from -6 to 6 in steps of 0.2. Use enough steps so that the plots are smooth. You must include a title ('Multiple Plots'), x-axis label (x') , y-axis label ( 'Sine functions') and also a legend ('sin(x)', 'sin(2x)', 'sin(3x)'). In additional, use the grid on and axis equal command.
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Using Matlab Express the following
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- Input a number value for LEFT, RIGHT and X. If LEFT is greater than RIGHT, display the first ten numbers in descending order starting from X. If RIGHT is greater than LEFT display the first ten numbers in ascending order starting from X. If RIGHT and LEFT are equal, display “Equal Value” Use the UML diagram below as a guide. The following methods are as follows. setValues(int,int,int) – accepts the value for X, LEFT and RIGHT as parameters and returns the following: 0 if LEFT and RIGHT are equal 1 if LEFT is greater than RIGHT 2 if RIGHT is greater than LEFT. displayCount(int) – accepts the integer that represents the status of RIGHT and LEFT, and then display the expected result.The text presented the Sierpinski triangle fractal. Inthis exercise, you will write a program to display another fractal, called the Kochsnowflake, named after a famous Swedish mathematician. A Koch snowflake iscreated as follows:1. Begin with an equilateral triangle, which is considered to be the Koch fractalof order (or level) 0, as shown in Figure a.2. Divide each line in the shape into three equal line segments and draw an outwardequilateral triangle with the middle line segment as the base to create aKoch fractal of order 1, as shown in Figure b.3. Repeat Step 2 to create a Koch fractal of order 2, 3, . . . , and so on, as shownin Figures c and d.please find the area of a triangle in 2 ways given the points A, B, and C. Plot the points A= (0,2,6), B= (8,2,2), and C= (5,6,4) in Geogebra and 1): Use the polygon command: Polygon(A,B,C) --this will give the lengths of the 3 segments of the triangle and then give the area of this triangle 2) Using Heron's Formula: A=s(s−a)(s−b)(s−c) where s=a+b+c2 and the sides of the triangle are a,b,c (these are given in the Polygon command in step 1).
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