What concentration of $C$ equals 1 in 10,000 solution of Potassium Permanganate?
Answer (1)
The concentration C is given as 1 in 10,000, which is equal to 10000 1 = 0.0001 .
The provided equation 7548 × 780 75 π / ω = 2 7 × 15 × 4/ ω = 2 7054 + 14 = 52.58 is incorrect.
Without knowing what "Farm Exple" refers to, we cannot determine the concentration in those units.
The concentration is C = 10000 1 = 0.0001 .
Explanation
Understanding the Problem We are given that the concentration C is 1 in 10,000 in a solution of Potassium Permanganate. We are asked to find the concentration in the Farm Exple. The provided equation is: 7548 × 780 75 π / ω = 2 7 × 15 × 4/ ω = 2 7054 + 14 = 52.58
It seems there are some errors in the equation. Let's analyze the given information and correct the equation.
Analyzing the Equation First, let's calculate the values in the given equation:
7548 × 780 75 ≈ 725.77
2 7 × 15 × 4 = 210
2 7054 + 14 = 3534
The equation provided is incorrect since 725.77 = 210 = 3534 = 52.58 . Also, the presence of π / ω and / ω is unclear without further context.
Finding the Concentration The problem states that the concentration C is 1 in 10,000. This can be written as a ratio:
C = 10000 1 = 0.0001
Without knowing what "Farm Exple" refers to, we cannot determine the concentration in those units. We need more information about the units of "Farm Exple" and how they relate to the given concentration.
Final Answer Since we don't have enough information to determine the concentration in "Farm Exple", we can only express the concentration as a ratio or a decimal. The concentration is:
C = 10000 1 = 0.0001
Without additional information or clarification on "Farm Exple", we cannot proceed further.
Examples
Concentration calculations are essential in various fields, such as chemistry, medicine, and environmental science. For instance, when preparing a medication, it's crucial to calculate the correct dosage to ensure patient safety and efficacy. Similarly, in environmental monitoring, concentration measurements help assess pollution levels and their impact on ecosystems. Understanding concentration units and conversions is vital for accurate and reliable results in these applications.
