ph = -logh+\naeen is drinking a beverage that has a ph of 3.3. marien is drinking a beverage that has a ph…

ph = -logh+\naeen is drinking a beverage that has a ph of 3.3. marien is drinking a beverage that has a ph of 2.7.\nabout how many times the hydrogen ion concentration of aeen’s drink is the hydrogen ion concentration\nof marien’s drink? round to the nearest whole number.
Answer
Explanation:
Step1: Find hydrogen - ion concentration of Aeen's drink
Given $pH = -\log[H^+]$, for Aeen's drink with $pH = 3.3$, we can rewrite the formula as $[H^+{Aeen}]=10^{-pH}$. So $[H^+{Aeen}]=10^{- 3.3}$.
Step2: Find hydrogen - ion concentration of Marien's drink
For Marien's drink with $pH = 2.7$, using the formula $[H^+]=10^{-pH}$, we get $[H^+_{Marien}]=10^{-2.7}$.
Step3: Calculate the ratio
The ratio of the hydrogen - ion concentration of Marien's drink to Aeen's drink is $\frac{[H^+{Marien}]}{[H^+{Aeen}]}=\frac{10^{-2.7}}{10^{-3.3}}$. According to the rule of exponents $\frac{a^m}{a^n}=a^{m - n}$, we have $\frac{10^{-2.7}}{10^{-3.3}}=10^{-2.7-(-3.3)}=10^{0.6}$.
Step4: Evaluate the result
Calculate $10^{0.6}\approx4$.
Answer:
4