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Given,$15g$ of glucose dissolved in water to prepare $250ml$ solution. Explain the concentration of the solution in g/L.

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Last updated date: 19th Jul 2024
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Answer
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Hint: We know that in science, concentration is the wealth of a constituent separated by the all out volume of a blend. A few sorts of numerical portrayal can be recognized: mass fixation, molar concentration, number fixation, and volume concentration. A concentration can be any sort of compound blend, yet most as often as possible solutes and solvents in solutions. The molar (sum) concentration has variations like typical fixation and osmotic concentration.

Complete answer:
Given data contains:
The mass of glucose is given as $15g$.
The volume of the solution is given as $250mL$.
The concentration is calculated by dividing the mass by the volume of the solution in liters.
$Concentration\, = \dfrac{{15g}}{{0.250L}} = 60g/L$
The concentration is calculated as $60g/L$.

Additional information:
All things considered, thought and weaken are valuable as terms to contrast one solution with another. Likewise, know that the expressions "concentrate" and "weaken" can be utilized as action words. If you somehow managed to warm a solution, making the dissolvable dissipate, you would focus it, in light of the fact that the proportion of solute to dissolvable would be expanding. If you somehow happened to add more water to a watery solution, you would weaken it on the grounds that the proportion of solute to dissolvable would be diminishing.

Note:
We have to remember that there are a few different ways to communicate the measure of solute present in a solution. The centralization of a solution is a proportion of the measure of solute that has been broken up in a given measure of dissolvable or solution. A concentrated solution is one that has a generally enormous measure of broke up solute. A weakened solution is one that has a moderately limited quantity of broken up solute. Nonetheless, these terms are relative, and we should have the option to communicate focus in a more accurate, quantitative way.