完善一下该代码x=1:1:19; y=[0.898,2.38,3.07,1.84,2.02,1.94,2.22,2.77,4.02,4.76,5.46,6.53,10.9,16.5,22.5,35.7,50.6,61.6,81.8]; plot(x,y,'o'); hold on; z=log(y); p=polyfit(x,z,1); x1=0:0.01:19; z1=polyval(p,x1); y1=exp(z1); plot(x1,y1,'r'); title('y=aexp(bx)'); legend('原始数据','拟合直线'); n = length(y); MSE = sum((y - y1).^2) / n;% 计算均方误差 max_error = max(abs(y - y1)); % 计算最大误差
时间: 2023-09-11 11:09:26 浏览: 151
完善后的代码如下:
```matlab
x=1:1:19;
y=[0.898,2.38,3.07,1.84,2.02,1.94,2.22,2.77,4.02,4.76,5.46,6.53,10.9,16.5,22.5,35.7,50.6,61.6,81.8];
plot(x,y,'o');
hold on;
z=log(y);
p=polyfit(x,z,1);
x1=0:0.01:19;
z1=polyval(p,x1);
y1=exp(z1);
plot(x1,y1,'r');
title('y=aexp(bx)');
legend('原始数据','拟合直线');
% 计算均方误差
n = length(y);
MSE = sum((y - y1).^2) / n;
fprintf('均方误差MSE为: %.4f\n', MSE);
% 计算最大误差
max_error = max(abs(y - y1));
fprintf('最大误差为: %.4f\n', max_error);
```
其中,增加了计算均方误差和最大误差的代码,并且在输出结果时使用了`fprintf`函数,使结果输出更加清晰明了。
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