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stomach acid has a pH of 1 and tomatoes have a pH of 4. How many times stronger than tomatoes is stomach acid?

User TrojanName
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We must take into account the definition of pH, and this represents the concentration of H+ ions([H+]). It can be defined with the following equation:


pH=-\log \lbrack H^+\rbrack

To determine how many times the acid is stronger than the tomato, we must calculate the concentration of H+ ions for each pH value, to do so we clear [H+] from the previous equation:


\lbrack H^+\rbrack=10^(-pH)

Now we substitute each pH value into the equation:


\begin{gathered} \lbrack H^+\rbrack_(StomachAcid)=10^(-1) \\ \lbrack H^+\rbrack_{\text{Tomatoes}}=10^(-4) \end{gathered}

Therefore we will have to:


\frac{\lbrack H^+\rbrack_(StomachAcid)}{\lbrack H^+\rbrack_{\text{Tomatoes}}}=(10^(-1))/(10^(-4))=(1)/(10^(-3))=10^3=1000

Therefore, stomach acid will be 1000 times stronger than the tomatoes.

User Cwiesner
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