Want this question answered?
solute is the substance being dissolved, solvent is the substance doing the dissolving. A solution is a mixture, not a compound. There is no exact formula for a solution, there can be a small amount dissolved (called a dilute solution) or a large amount dissolved (called a concentrated solution). Sugar in water is a solution, sugar is the solute, water is the solvent.
A mL and a cc are the exact same. So if you have 20mL, you have 20cc.
To determine the concentration of a solution, there are several options. You can evaporate the liquid off and measure what remains. You could also analyze a sample of the solution to determine the exact components.
You don't. Archaic measures like ounces aren't used for such exact measurements.
No. That is the Golgi Apparatus. And if you're a student who has the same exact take home test from a horrible Anatomy and Physiology teacher, seeing your question made my day.
An exact solution is the accurate solution, whilst an approximate solution is only near enough
There is no "exact" solution. This type of equation falls into the category of transcendental equations, which generally don't have exact solution except in special cases. The approximate solution, however, is roughly 0.739085
Analytical solution is exact, while a numeric solution is almost always approximate
the spindle apparatus pulls the sister cromatids to either side of the cell. the cell then divides and creates two daughter cells with the exact copies of chromosomes
You get the exact solution.
standardization of NaoH
using a calculator.
You need to determine the percent of hydrogen (pH) molecules in the solution.
yes
The biggest limitation by far is that an exact solution is possible for only a small number of initial conditions. For example, one can figure out the solution for permitted states of one electron around a nucleus. However, there is no exact solution for even two electrons around a nucleus.
The biggest limitation by far is that an exact solution is possible for only a small number of initial conditions. For example, one can figure out the solution for permitted states of one electron around a nucleus. However, there is no exact solution for even two electrons around a nucleus.
The objective is to provide approximate solutions for problems that don't have a traditional (exact) solution. For example, numerical integration can provide definite integrals in cases where you can't find an exact solution via an antiderivative. Note that in this example, you can get the answer as exact as you want - that is, you can make the error as small as you want (but not zero).