1
Q

(12^5)^3

A

12^15

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2
Q

(12^-5)^3

A

12^-15

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3
Q

log (xy)

A

log x + log y

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4
Q

log x/y

A

log x - log y

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5
Q

Accuracy

A

refers to how closely measured values
agree with the correct value

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6
Q

Precision

A

refers to how close a measurement is
to another measurement.

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7
Q

Can a measurement be
high precision but of low accuracy

A

yes

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8
Q

Median

A

first arrange your data set in ascending order. then identify the middle value: if there’s an even number, the median is the average of the two middle values

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9
Q

Mean

A

add all the numbers together then divide by the number of numbers

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10
Q

Mode

A

the most common number that appears in your set of data

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11
Q

what does r mean in graphing

A

r=1 indicates a perfect positive linear relationship
r=−1 indicates a perfect negative linear relationship
r=0 indicates no linear relationship.

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12
Q

what does R^2 mean in graphing

A

a measure of how well the regression line fits the data

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13
Q

Convert 298.16 degrees Kelvin (K) to degree Celsius (oC)

A

Celsius = 298.16 − 273.15

Kelvin = Celsius + 273.15

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14
Q

100 * infinity

A

infinity

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15
Q

100 / infinity

A

undefined

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16
Q

What would be the weight and mass of a 70 Kg person in an elevator going down vertically at the acceleration of 9.81 m/s2?

A

Weight = Mass × Accelerationduetogravity

Mass is a measure of the amount of matter in an object and is constant regardless of the situation. For a 70 kg person, the mass is always 70 kg.

17
Q

abscissa is positive in what quadrant?

A

x-coordinate, I and IV quadrant

18
Q

ordinate is positive in what quadrant?

A

y-coordinate, I and II quadrant

19
Q

3^-5 ÷ 3^3 =3^x, solve x

A

-8 = x

20
Q

(2^-4)^2 = 2^x, solve x

A

-8 = x

21
Q

log (4/25)

A

2 log (2/5) and log 4 - log 25

22
Q

Celsius to Fahrenheit

A

multiply the temperature in degrees Celsius by 1.8, and then add 32

23
Q

Fahrenheit to Celsius

A

subtract 32 from the temperature in degrees Fahrenheit, and then divide by 1.8

24
Q

1m^3

A

1,000,000 cubic centimeters (cc or cm³).

25
Q

If a powder weight is recorded as 3.6 grams, what is the accepted tolerance based on the significant
figures?
a) 3.6 ± 0.005 grams
b) 3.6 ± 0.05 grams
c) 3.6 ± 0.5 grams

A

b) 3.6 ± 0.05 grams
The tolerance should reflect the precision of the measurement. For a measurement with two significant figures, the tolerance is typically one place beyond the last significant figure.