A large list of SI derived units can be found at the related links.
Different figures have different formulae; here you will find formulae for the areas of some figures: http://en.wikipedia.org/wiki/Area#Formulae
The answer will depend on the shape n question. There are different formulae for some simple shapes, more complicated formulae for complex shapes, and you probably have to estimate for really complicated shapes.The answer will depend on the shape n question. There are different formulae for some simple shapes, more complicated formulae for complex shapes, and you probably have to estimate for really complicated shapes.The answer will depend on the shape n question. There are different formulae for some simple shapes, more complicated formulae for complex shapes, and you probably have to estimate for really complicated shapes.The answer will depend on the shape n question. There are different formulae for some simple shapes, more complicated formulae for complex shapes, and you probably have to estimate for really complicated shapes.
There are many formulae for triangles: Some formulae will calculate sides given angles or conversely. Some will calculate the area. It is not possible to say how you would use a formula without knowing what it is for!
A vector quantity refers to a physical quantity that has both magnitude and direction. Some examples of vector quantities include velocity (speed and direction), force (magnitude and direction), and displacement (distance and direction).
There is no universal formula for volume: it depends on the shape. There are formulae for the volumes of some shapes such as cuboids (including cubes), cones, ellipsoids (including spheres), regular polyhedra (including pyramids), prisms (including cylinders). But there are many more irregular shapes for which no formulae exist.
these type of quantities are called derived quantities. Their value depends on some fundamental quantities or some other derived quantities. eg. force is a derived quantity whose value depends on mass(fundamental) and acceleration(derived).
m to the second
Base quantities (Scalar Quantities) :Independent quantities who have single standard units.- time /seconds-distance/metersDerived Quantities (Vector Quantities):Quantities derived by multiplying or dividing 2 base quantities.- Velocity = distance/timeunit of Velocity = m/s
Some, but not all prescription drugs are derived from plant products. Examples include digoxin and warfarin. Likewise, some are derived from animal products as well.
Those quantities which cannot be derived from any other such as length, mass, time, temperature, electric current, light luminosity are examples for fundamental physical quantities.
There is really no limit to the number of ways in which you can combine the basic units. Check the Wikipedia article " SI derived unit" for some examples.
Different figures have different formulae; here you will find formulae for the areas of some figures: http://en.wikipedia.org/wiki/Area#Formulae
Vector quantities are quantities that have directionality as well as magnitude. Displacement (meters North) vs Distance (meters) Velocity (meters per second North) vs Speed (meters per second)
The answer will depend on the shape n question. There are different formulae for some simple shapes, more complicated formulae for complex shapes, and you probably have to estimate for really complicated shapes.The answer will depend on the shape n question. There are different formulae for some simple shapes, more complicated formulae for complex shapes, and you probably have to estimate for really complicated shapes.The answer will depend on the shape n question. There are different formulae for some simple shapes, more complicated formulae for complex shapes, and you probably have to estimate for really complicated shapes.The answer will depend on the shape n question. There are different formulae for some simple shapes, more complicated formulae for complex shapes, and you probably have to estimate for really complicated shapes.
There are seven base SI units: * Length - meter (m) * Mass - kilogram (kg) * time - second (s) * Electric Current - Ampere (A) * Thermodynamic Temperature - Kelvin (K) * Luminous Intensity - Candala (cd) Other quantities, called derived quantities, are defined in terms of the seven base quantities via a system of quantity equations. The SI derived units for these derived quantities are obtained from these equations and the seven SI base units. Examples of such SI derived units are: * area - m2 * volume - m3 * speed - m/s * acceleration - m/s2 * force - m kg s-2 (or Newtons)
Energy. Momentum.(In some cases only)
The following are some of the quantities have been found to be conserved in all known cases: mass, energy, momentum, angular momentum, electric charge, color charge.