The difference quotient A ( x + h ) - A ( x ) h , where the amount of CO2 emitted per year A ( x ) (in tons) for a vehicle that burns x miles per gallon of gas, is given by A ( x ) = 0.0092 x 2 - 0.805 x + 21.9
The difference quotient A ( x + h ) - A ( x ) h , where the amount of CO2 emitted per year A ( x ) (in tons) for a vehicle that burns x miles per gallon of gas, is given by A ( x ) = 0.0092 x 2 - 0.805 x + 21.9
Solution Summary: The author calculates the difference quotient for a vehicle that burns x miles per gallon of gas.
The difference quotient A(x+h)-A(x)h, where the amount of CO2 emitted per year A(x) (in tons) for a vehicle that burns x miles per gallon of gas, is given by A(x) = 0.0092x2 - 0.805x + 21.9
b)
To determine
To calculate:
The difference quotient on the interval [20, 25], and interpret its meaning in the context of this problem, where The amount of CO2 emitted per year A(x) (in tons) for a vehicle that burns x miles per gallon of gas, can be approximated by A(x) = 0.0092x2 - 0.805x + 21.9
c)
To determine
To calculate:
The difference quotient on the interval [35, 40], and interpret its meaning in the context of this problem, where The amount of CO2 emitted per year A(x) (in tons) for a vehicle that burns x miles per gallon of gas, can be approximated by A(x) = 0.0092x2 - 0.805x + 21.9
1.
vector projection.
Assume, ER1001 and you know the following:
||||=4, 7=-0.5.7.
For each of the following, explicitly compute the value.
འབ
(a)
(b)
(c)
(d)
answer.
Explicitly compute ||y7||. Explain your answer.
Explicitly compute the cosine similarity of and y. Explain your
Explicitly compute (x, y). Explain your answer.
Find the projection of onto y and the projection of onto .
2.
Answer the following questions using vectors u and v.
--0-0-0
=
find the the cosine similarity and the angle between u and v.
འརྒྱ
(a)
(b)
find the scalar projection of u onto v.
(c)
find the projection of u onto v.
(d)
(e)
(f)
find the scalar projection of onto u.
find the projection of u onto u.
find the projection of u onto and the projection of onto . (Hint:
find the inner product and verify the orthogonality)
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Linear Equation | Solving Linear Equations | What is Linear Equation in one variable ?; Author: Najam Academy;https://www.youtube.com/watch?v=tHm3X_Ta_iE;License: Standard YouTube License, CC-BY