Can you do the second question please and write neat and labal the answer Because .. explains, gives a reasonBut .. change in directionSo .. as a resultExample:A linear function is in the first degree because it has one as its exponent.A linear function is in the first degree, but a quadratic function is in the second degree.A linear function is in the first degree so it will always produce a straight line.Independent PracticeComplete each of the sentences using your knowledge on functions and the strategy 'because,but, so.'1.A linear graph is straight becauseA linear graph is straight, butA linear graph is straight so_2.An exponential decaying graph is decreasing becauseAn exponential decaying graph is decreasing, butAn exponential decaying graph is decreasing so3.A quadratic function will produce a parabola as a graph becauseA quadratic function will produce a parabola as a graph, butA quadratic function will produce a parabola as a graph so

2. To fill: The statements. Explanation: The exponential decaying graph is N(t)=N0eλt. The function…

Answered: 2. An exponential decaying graph is…

2. An exponential decaying graph is decreasing because An exponential decaying graph is decreasing, but An exponential decaying graph is decreasing so

Intermediate Algebra

10th Edition

ISBN:9781285195728

Author:Jerome E. Kaufmann, Karen L. Schwitters

Publisher:Jerome E. Kaufmann, Karen L. Schwitters

Chapter9: Functions

Section9.CR: Review Problem Set

Problem 24CR: An outpatient operating room charges each patient a fixed amount per surgery plus an amount per...

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Concept explainers

Confidence Intervals

When we calculate intervals in probability and statistics, it can be simply termed as finding out a confidence interval. The confidence interval is usually calculated from the data set which is observed. The value of the parameter that needs to be calculated is present here only.

Question

Can you do the second question please and write neat and labal the answer

Because .. explains, gives a reason
But .. change in direction
So .. as a result
Example:
A linear function is in the first degree because it has one as its exponent.
A linear function is in the first degree, but a quadratic function is in the second degree.
A linear function is in the first degree so it will always produce a straight line.
Independent Practice
Complete each of the sentences using your knowledge on functions and the strategy 'because,
but, so.'
1.
A linear graph is straight because
A linear graph is straight, but
A linear graph is straight so_
2.
An exponential decaying graph is decreasing because
An exponential decaying graph is decreasing, but
An exponential decaying graph is decreasing so
3.
A quadratic function will produce a parabola as a graph because
A quadratic function will produce a parabola as a graph, but
A quadratic function will produce a parabola as a graph so

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