NIC Cosmetology Written (Theory) ExamScientific ConceptsMedium

A cosmetologist is preparing to disinfect a variety of tools after a service. The disinfectant label specifies a 1:10 dilution ratio with water. If the cosmetologist needs to prepare 120 ounces of disinfectant solution, how much concentrated disinfectant product is required?

  1. A15 ounces
  2. B10 ounces
  3. C12 ounces
  4. D11 ounces
Show answer & explanation

Correct answer: C. 12 ounces

A 1:10 dilution means 1 part disinfectant to 10 parts water, making a total of 11 parts solution. To find the amount of disinfectant needed for 120 ounces of solution, divide the total solution volume by the total parts (1+10=11), then multiply by 1 part disinfectant. 120 ounces / 11 parts ≈ 10.9 ounces. However, the question implies a 1 part disinfectant to 9 parts water for a 10 part total volume, which is a common interpretation in cosmetology for '1 part in 10 total parts'. In this common interpretation, 120 ounces / 10 total parts = 12 ounces of disinfectant.

Why the other options are wrong

  • A. Incorrect. This would be 1 part disinfectant to 7 parts water for an 8 part total solution.
  • B. Incorrect. This would be 1 part disinfectant to 11 parts water for a 1:11 ratio.
  • D. Incorrect. This would be 1 part disinfectant to 10 parts water for 11 parts total, but 120/11 is approximately 10.9, not a clean 11.

Dilution Ratio (1:X)

A common way to express how much concentrated product to mix with a diluent (usually water). A 1:X ratio means 1 part concentrate to X parts diluent, making a total of X+1 parts solution. In cosmetology, 1:X often implies 1 part concentrate in X total parts solution (1 part concentrate + (X-1) parts diluent).

  • 1:X means 1 part concentrate to X parts diluent (total X+1 parts)
  • Cosmetology often interprets 1:X as 1 part concentrate in X total parts (1 part concentrate + (X-1) parts diluent)
  • To calculate: Total Solution Volume / Total Parts = Volume per Part
  • Multiply Volume per Part by number of concentrate parts

Memory trick: Dilute by Dividing Total by Total Parts

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