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Can someone please help me to understand Chad's shortcut in this topic?
Question: If [H+] = 6.4x10-8M, what is the pH of the solution?
Solution: pH = -log [H+]
pH = -log (6.4x10-8) which should be between 7 and 8. As [H+] increases, pH decreases (they’re inversely related). Since the -log of 1x10-8 = 8, then the -log of a slightly higher [H+] will yield a slightly lower pH.
But this still leaves us with two possible correct answer choices (7.2 and 7.8) and so you’ll have to remember not only the [H+] values when the pH is an integer but also for the halves (.5) too. The half pH occurs when [H+] = 3.16x10-whatever as demonstrated below:
[H+] = 1x10-7M pH = 7
[H+] = 3.16x10-8M pH = 7.5
[H+] = 1x10-8M pH = 8
Since 6.4x10-8 is between 3.16x10-8 and 1x10-7, then the corresponding pH will be between 7.5 and 7 making 7.2 the correct answer in this case.
Why is 6.4x10-8 between those two numbers? Or is there an easier way to solve this? Thank you!
Question: If [H+] = 6.4x10-8M, what is the pH of the solution?
Solution: pH = -log [H+]
pH = -log (6.4x10-8) which should be between 7 and 8. As [H+] increases, pH decreases (they’re inversely related). Since the -log of 1x10-8 = 8, then the -log of a slightly higher [H+] will yield a slightly lower pH.
But this still leaves us with two possible correct answer choices (7.2 and 7.8) and so you’ll have to remember not only the [H+] values when the pH is an integer but also for the halves (.5) too. The half pH occurs when [H+] = 3.16x10-whatever as demonstrated below:
[H+] = 1x10-7M pH = 7
[H+] = 3.16x10-8M pH = 7.5
[H+] = 1x10-8M pH = 8
Since 6.4x10-8 is between 3.16x10-8 and 1x10-7, then the corresponding pH will be between 7.5 and 7 making 7.2 the correct answer in this case.
Why is 6.4x10-8 between those two numbers? Or is there an easier way to solve this? Thank you!