The Cornell System for notetaking
a was developed by Dr. Walter Pauk at Cornell University.
b involves dividing your paper into three sections: Notes in the right-hand ccolumn; labels or possible questions for recall on the left-hand column; and a summary at the bottom.
c is easily done on a computer.
d provides a handy way to review and test yourself using your notes.
e All of the above.

Answers

Answer 1

The Cornell System for notetaking was developed by Dr. Walter Pauk at Cornell University.

What is Cornell method in note taking?It involves dividing your paper into three sections: Notes in the right-hand column; labels or possible questions for recall on the left-hand column; and a summary at the bottom

The Cornell Note Taking method is known to be a type of short cut that hinders the use of long sentences.

Conclusively, Here, one have to use short notes that are often write down by a person using the right-hand column by applying the use of recognizable abbreviations and symbols.

Learn more about notetaking from

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The Cornell System For Notetaking A Was Developed By Dr. Walter Pauk At Cornell University. B Involves

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B) However,
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D) Moreover,


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B Bec. It’s means but and moreover means and so

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Explanation:

maybe because it’s humid outside !

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Explanation:

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Assume that thermometer readings are normally distributed with a mean of 100o F and a standard deviation of 0.15o F. a) Draw and label a sketch of the normal distribution of the thermometer readings. Include all pertinent data for the distribution b) A thermometer is randomly selected and tested. Find the probability that the thermometer reads between 99.86o F and 100.07o F. Draw a sketch of the distribution and shade the probability. Write out any calculator commands that you used.

Answers

The parameters of the normal distribution of the thermometer readings are its mean and the standard deviation

The probability that a thermometer reading is between 99.86o F and 100.07o F is 0.5403

The sketch of the normal distribution of the thermometer

The given parameters are:

Mean, μ = 100Standard deviation, σ = 0.15

Next, we draw the normal distribution using a graphing calculator.

See attachment for the sketch of the normal distribution of the thermometer

The probability that a thermometer reading is between 99.86o F and 100.07o F

This means that:

x = 99.86 and x = 100.07

The probability is calculated as:

P(99.86 < x < 100.07) = P(x > 99.86) - P(x < 100.07)

Using the attached graph, we have:

P(99.86 < x < 100.07) = 0.5403

Read more about normal distribution at:

https://brainly.com/question/4079902

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