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A PP interval of 685 ms refers to the time between two consecutive P waves in an electrocardiogram (ECG), which represents the time between atrial depolarizations. This interval can provide information about the heart's rhythm and conduction system. A PP interval of 685 ms corresponds to a heart rate of approximately 88 beats per minute (bpm), which is within the normal range for resting heart rates. Abnormalities in the PP interval may indicate various cardiac conditions that require further evaluation.

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Mileage from Cincinnati OH to Jackson MS?

It is 685 miles according to Google Maps.


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4.0 s


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If the speed of an object changes from 121 ms to 98 ms during a time interval of 12 s what is the acceleration of the object?

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Is the velocity of an object changes from 65 ms to 98 ms during a time interval of 12 s what is the acceleration of the object?

2.75 m/s


If the speed of an object changes from 121 ms to 98 ms during a time interval of 12s what is the acceleration of the object?

Average acceleration during the time interval = (change on speed) / (time for the change) =(98 - 121) / (12) = -23/12 = negative (1 and 11/12) meters per second2


What is the meaning of QTcF 441ms?

QTcF 441 ms refers to the corrected QT interval measured in milliseconds using the Fridericia formula, which adjusts the QT interval for heart rate. A QTcF of 441 ms is generally considered to be within the normal range, as typical values for men are up to 450 ms and for women up to 460 ms. This measurement is important in assessing the risk of arrhythmias, as prolonged QT intervals can indicate potential cardiac issues. Always consult a healthcare professional for personalized interpretation and advice.


What is the feature of MS word that saves the document automatically after certain interval is available?

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If a car travels 20 meters east in 1 second would its displacement at the end of this 1 second interval be 20 m east or 20 ms east?

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To find the acceleration, we use the formula ( a = \frac{\Delta v}{\Delta t} ), where ( \Delta v ) is the change in velocity and ( \Delta t ) is the change in time. The change in velocity ( \Delta v ) is ( 5 , \text{ms}^{-1} - 20 , \text{ms}^{-1} = -15 , \text{ms}^{-1} ). Over the time interval of 5 seconds, the acceleration is ( a = \frac{-15 , \text{ms}^{-1}}{5 , \text{s}} = -3 , \text{ms}^{-2} ). Thus, the car's acceleration is ( -3 , \text{ms}^{-2} ), indicating it is decelerating.