With its many functions, the project is very easy to use.
Its source offers a world of possibilities, including the possibility of modulating the Pitch of the Bass.
The two different processes are available:

◦ A built-in filter that is used in the tuning of the instrument for low, high, or band frequencies.

◦ A separate filter that is used for more drastic settings.

Other features include the use of different harmonic synthesis levels, which allow you to control your LFO, and a mixing section with the ability to control the Pan and Volume.
Of course, there is also the ability to change the voicing to allow you to optimize the tone for each track.
There is also support for the multi-sampling method, which improves the sound.
A powerful graphic interface is a must for sound editing.
Source: www.keyscript.comQ:

Finding the determinant of the matrix.

The diagonal elements of the matrix are positive and the off-diagonal elements are either positive or negative and they are related by $a^2+b^2+c^2-2abc\cos\phi = 0$ and $\phi = \tan^{ -1}(b/a)$.
What is the value of det$(M)$ in terms of $a$, $b$ and $c$?
I think I can solve the problem by using row reduction but it takes time. How to do it directly without row reduction?

A:

Multiply the first equation by $a^2-b^2$ and the second one by $a^2-c^2$ and sum them. You get
$$(a^2-b^2)^2-4abc(a^2-b^2)\cos\phi=0.$$
The discriminant is $D:=(a^2-b^2)^2+4abc(a^2-b^2)$. This is a square of a quadratic in $a$ and $b$ and a quadratic in $c$. This last one is obviously positive.
This shows that the discriminant is positive, so the system is consistent (it has no solution). This also shows that the solution is at least real, so $a$, $b$ and $c$ can all be real. Since $a$, $b$ and $c$ 384a16bd22

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