An example of Monitoring progress and modeling with mathematics algebra is solve the Linear Equations of x − 3 = -5.
<h3>What is Progress monitoring?</h3>
In project management, progress monitoring is known to be the act of forming project plans, setting goals and systematically analyzing results to known the progress of the project. This can also be done through the use of mathematical functions.
The Linear Equations of x − 3 = -5.
x = -5 + 3
x = -2
Therefore, the answer is -2.
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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
<h3>The sketch of the normal distribution of the thermometer</h3>
The given parameters are:
- Mean, μ = 100
- Standard 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
<h3>The probability that a thermometer reading is between 99.86o F and 100.07o F</h3>
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
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Cesare Beccaria's school, The Classical School of Criminology, <span>is against the use of torture and death penalty as forms of punishment.</span>
The answer is D. Teachers hate when you interview people and they make you rely on the internet/books LOL
0 = 2x^2 - 96
2x^2 = 96
x^2 = 48
x = sqrt (48)
if it needs more simplification, can you do it ?
if not i can, hope that helps