Update README.md

README.md

@@ -2,7 +2,7 @@
 ME 3255
 Homework 5
 
-##Problem 2
+## Problem 2
 
 Least Squares function
 ```matlab
@@ -52,24 +52,24 @@ plot(xd,fx,xd,yd,'o','Linewidth',2)
 ```
 
 Output:
-###Part A: 0.9801
+### Part A: 0.9801
 
 ![Part A](./figure1.png)
 
-###Part B: 0.9112
+### Part B: 0.9112
 
 ![Part B](./figure2.png)
 
-###Part C: 0.9462
+### Part C: 0.9462
 
 ![Part C](./figure3.png)
 
-###Part D: 0.9219  
+### Part D: 0.9219  
 
 ![Part D](./figure4.png)
 
-##Problem 3
-###Part A
+## Problem 3
+### Part A
 ```matlab
 darts = dlmread('compiled_data.csv',',',1,0);
 x_darts =darts(:,2).*cosd(darts(:,3));
@@ -91,7 +91,7 @@ end
 Most accurate dart thrower: User 31
 - combined mean of x & y of 0.0044cm from zero
 
-###Part B
+### Part B
 ```matlab
 darts = dlmread('compiled_data.csv',',',1,0);
 x_darts =darts(:,2).*cosd(darts(:,3));
@@ -113,8 +113,8 @@ end
 Most precise dart thrower: User 32
 - combined x & y STD of 3.4073
 
-#Problem 4
-###Part A
+# Problem 4
+### Part A
 ```matlab
 function [mean_buckle_load,std_buckle_load]=buckle_monte_carlo(E,r_mean,r_std,L_mean,L_std);
 
@@ -124,7 +124,6 @@ r_std=.001;
 L_mean=5;
 L_std=L_mean*0.01;
 
-
 rrand=normrnd(r_mean,r_std,[N,1]);
 Lrand=normrnd(L_mean,L_std,[N,1]);
 E = 200*10^9;
@@ -140,7 +139,7 @@ Output:
 - Mean_buckle_load = 164.4154 N
 - STD              = 63.6238 N
 
-###Part B
+### Part B
 ```matlab
 function [mean_buckle_load,std_buckle_load]=buckle_monte_carlo_2(E,r_mean,r_std,P_cr);
 
@@ -158,8 +157,9 @@ end
 ```
 Output:
 - L = 5.0108 m
-#Problem 5
-###Part A
+
+# Problem 5
+### Part A
 ```matlab
 cd_out_linear = sphere_drag(300,'linear') = 0.1750
 cd_out_spline = sphere_drag(300,'spline') = 0.1809
@@ -169,15 +169,15 @@ cd_out_pchip = sphere_drag(300,'pchip') = 0.1807
 ### Part B
 ![Drag Force vs. Velocity  (3 Interpolation Methods)](./figure5.png)
 
-#Problem 6
-###Analytical
+# Problem 6
+### Analytical
 ```matlab
 fun = @(x) (1/6).*(x).^3+(1/2).*(x).^2+(x);
 q = integral(fun,2,3)
 ```
 
-###Gauss Quadrature
-###1-point
+### Gauss Quadrature
+### 1-point
 ```matlab
 x = [0];
 c = [2];
@@ -188,7 +188,7 @@ tildex = (b-a)/2*x + (b+a)/2;
 f = (1/6).*(tildex).^3+(1/2).*(tildex).^2+(tildex);
 value1 = sum(tildec.*f)
 ```
-###2-point
+### 2-point
 ```matlab
 x = [-0.57735,0.57735];
 c = [1,1];
@@ -199,7 +199,7 @@ tildex = (b-a)/2*x + (b+a)/2;
 f = (1/6).*(tildex).^3+(1/2).*(tildex).^2+(tildex);
 value2 = sum(tildec.*f)
 ```
-##3-point
+### 3-point
 ```matlab
 %Three Point
 x = [-0.77459666,0,0.77459666];