Furthermore, the derived variables can be used for the diagnosis of the sensors which measure said variables.

Corresponding sensors for said derived variables can be saved.

The dimensions of the derived quantities are written as products of powers of the dimensions of the base quantities using the equations that relate the derived quantities to the base quantities.

The dimensions of the derived quantities are written as products of powers of the dimensions of the base quantities using the equations that relate the derived quantities to the base quantities.

The definitions of the derived units in terms of the base units then follow from the equations defining the derived quantities in terms of the base quantities.

To this end, variables derived from measuring signals of an acceleration sensor are used as criteria.

This implies that the quantities plane angle and solid angle are considered as derived quantities of dimension one.

The derived units of the SI are then formed as products of powers of the base units, according to the algebraic relations that define the corresponding derived quantities in terms of the base quantities, see Section 1.4 below.

The derived units of the SI are then formed as products of powers of the base units, according to the algebraic relations that define the corresponding derived quantities in terms of the base quantities, see Section 1.4 below.

From a scientific point of view, the division of quantities into base quantities and derived quantities is a matter of convention, and is not essential to the physics of the subject.

However, Table 2 lists some examples of derived quantities, and the corresponding coherent derived units expressed directly in terms of base units.

The number of derived quantities of interest in science and technology can, of course, be extended without limit.

The variables associated with AMI (30) are preferably selected as biochemical markers and/or quantities derived from continuous/intermittent ECG/VCG.

There are some derived quantities Q for which the defining equation is such that all of the dimensional exponents in the expression for the dimension of Q are zero.

There are some derived quantities Q for which the defining equation is such that all of the dimensional exponents in the expression for the dimension of Q are zero.