How Can A Broken Clock Be Right Twice A Day at Roberta Shanklin blog

How Can A Broken Clock Be Right Twice A Day. Here are three versions of a proverb reflecting this observation: The phrase even a broken clock is right twice a day means that occasionally, even a person who’s considered unreliable can be right about something or. The more precise language is: Twice a day it is 12:12. Using the expression to describe a stopped clock or watch is incorrect. Since clocks are periodic, if the broken clock is correct at $t=0$, it will also show the correct time at any $t$ such that $|1. Let's say it is stuck on 12:12. You can use the saying “a broken clock is right twice a day”. It is right each time during the day when that is the actual time. A broken watch is certain to be right twice a day. A broken clock is stuck on a specific time. If it is digital and it shows am/pm, then it would only be once a day. Every time happens twice a dice. Even a stopped clock is right twice a day. Same if it was a 24.

Stephen Hunt Quote “Even a broken clock is right twice a day.”
from quotefancy.com

The more precise language is: It is right each time during the day when that is the actual time. Twice a day it is 12:12. You have plenty of accurate explanations, i just wanted to help. Here are three versions of a proverb reflecting this observation: Even a stopped clock is right twice a day. A broken watch is certain to be right twice a day. Same if it was a 24. The phrase even a broken clock is right twice a day means that occasionally, even a person who’s considered unreliable can be right about something or. Even a stopped clock is right twice a day.

Stephen Hunt Quote “Even a broken clock is right twice a day.”

How Can A Broken Clock Be Right Twice A Day It is right each time during the day when that is the actual time. You have plenty of accurate explanations, i just wanted to help. Same if it was a 24. You can use the saying “a broken clock is right twice a day”. Using the expression to describe a stopped clock or watch is incorrect. Even a stopped clock is right twice a day. Every time happens twice a dice. A broken clock is stuck on a specific time. The more precise language is: Let's say it is stuck on 12:12. A broken watch is certain to be right twice a day. It is right each time during the day when that is the actual time. Even a stopped clock is right twice a day. Twice a day it is 12:12. If it is digital and it shows am/pm, then it would only be once a day. Since clocks are periodic, if the broken clock is correct at $t=0$, it will also show the correct time at any $t$ such that $|1.

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