The perpendicular are B) ||u+v|| = sqrt ||u||^2 + ||v||^2 and D) ||u+v|| less than ||u||+||v||
We have given that,
The relationships hold true for the sum of the magnitudes of vectors u and v,
We have determined which are perpendicular.
The magnitude of a vector formula is used to calculate the length for a given vector (say v) and is denoted as |v|. So basically, this quantity is the length between the initial point and endpoint of the vector.
B) ||u+v|| = sqrt ||u||^2 + ||v||^2
AND
D) ||u+v|| less than ||u||+||v||
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it is
B) ||u+v|| = sqrt ||u||2 + ||v||2
AND
D) ||u+v|| less than ||u||+||v||
Answer: A) 0.250
Step-by-step explanation:
Answer:
General Formulas and Concepts:
Pre-Alg
Alg I
Step-by-step explanation:
Step 1: Define
Point (1, 9)
Point (6, 34)
Step 2: Find slope m
Answer:
The slope is 5
Step-by-step explanation:
so you use formula m= y2-y1/x2-x1 and use 34 as y2, 9 as y1, 6 as x2 and 1 as x1 then plug in numbers when using the formula and do the math and get your slope
Answer for 1. 72
Answer for 2.536
Answer for 3.195
Answer: He would lose 40 pencils in 60 days.
Step-by-step explanation:
Since we have given that
Number of days = 3
Number of lost pencils = 2
If the number of days = 60
Then, the number of lost pencils would be 'x'.
Since there is direct variation between number of days and number of lost pencils.
So, it would be
Hence, he would lose 40 pencils in 60 days.
Write an equation that can be used to determine the number of hours, h, Hector works given the number of weeks, W.
Enter your equation in the space provided
Part B
Write an equation that can be used to determine Hector's earnings, in dollars, m, for h hours of work.
Enter your equation in the space provided.
Answer:
A). h = 20 w
B). m = 10.5h
Step-by-step explanation:
Part (A).
Let the total number of hours Hector worked = h
And total number of weeks worked by Hector = w
Therefore, number of hours Hector worked in a week =
Since, total number of hours worked in a week = 20
Equation will be,
20 =
h = 20w
Part (B).
Per hour earning of Hector =
m = 10.5h