i want to do some complicate calculations by matlab of following
n=0:65119;
x = cos(3.6*n)*sin(3.6*n);
y = x*x
it shows errors however, saying
Error in ==> ex3_1_2 at 3 x = cos(3.6*n)*sin(3.6*n);
what's happening?

2 件のコメント

Daniel Shub
Daniel Shub 2012 年 10 月 4 日
do you want n to be 0:65119 or 0.65119?
Passband  Modulation
Passband Modulation 2012 年 10 月 4 日
that is a summation, summing up from n=0 to n=65119. as a result it must be 0:65119.

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 採用された回答

Walter Roberson
Walter Roberson 2012 年 10 月 4 日

0 投票

The MATLAB operator "*" is matrix multiplication. Element-by-element multiplication is ".*"
cos(3.6*n) .* sin(3.6*n)

5 件のコメント

Passband  Modulation
Passband Modulation 2012 年 10 月 4 日
cool.
thanks for ur answer.
Passband  Modulation
Passband Modulation 2012 年 10 月 4 日
sry to bother u again. now the modified code becomes
n=0:65119;
x = cos(3.6.*n).*sin(3.6.*n);
y = x.*x
the result turns out to a series of numbers? so strange as mathematically it should have been a single number??
matlab result:
Jan
Jan 2012 年 10 月 4 日
"n" is a vector, "cos(3.6 * n)" is a vector , "cos(3.6 * n) .* sin(3.6 * n)" is a vector, then "x .* x" is a vector also. Why do you expect a scalar? Do you want:
y = x * transpose(x)
Passband  Modulation
Passband Modulation 2012 年 10 月 4 日
is not the result of that mathematical equation a scalar/single number?? is not it a scalar summation?? or i just made wrong code that is a vector???
Walter Roberson
Walter Roberson 2012 年 10 月 4 日
You did not happen to show us the mathematical notation for what you are trying to do.
In MATLAB, 0:65119 is a row vector, 1 x 65120 in length. Matrix multiplication of two row vectors cannot be done: Matrix multiplication (mathematically) requires that the "inner dimensions" must be equal. Matrix multiplication is defined for (1 x 65120) * (65120 x 1) (giving a 1 x 1 result), and is defined for (65120 x 1) * (1 x 65120) (giving a 65120 x 65120 result), but it is not defined for (1 x 65120) * (1 x 65120)
It is mathematically possible to dot-product or cross-product vectors that have the same orientation; we cannot tell whether that is your intention.

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