1,954 Answered Questions for the topic linear algebra
Linear Algebra
11/09/20
Write equations of parallel and perpendicular lines
Write the equation of a line that is parallel to y=−32x−1y=−23x−1y, equals, minus, start fraction, 3, divided by, 2, end fraction, x, minus, 1 and that passes through the point (4,6)(4,6)left...
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Linear Algebra : Span of Vectors
Determine whether the following polynomials span P2:p1 = 1 - x + 2x2 ; p2 = 3 + x ; p3 = 5 - x + 4x2 ; p4 = -2 + 2x + 2x2
Linear Algebra
11/06/20
graphing proportional and nonproportional relationships
the value of y varies directly with x. and y=-3 when x=0.75ive come up with the equation y=-4x How do you graph that on a coordinate plane
Assume that 𝑢⋅𝑣=3, ‖𝑢‖=8, and ‖𝑣‖=4. What is the value of 8𝑢⋅(𝑢−9𝑣)?
Assume that 𝑢⋅𝑣=3, ‖𝑢‖=8, and ‖𝑣‖=4. What is the value of 8𝑢⋅(𝑢−9𝑣)?
Linear Algebra
11/04/20
(10 pts) Calculate the coordinates of the vector x = (9, −17, −12)T with respect to a basis B in R 3 that consists of the vectors u = (−1, 0, −5)T , v = (3, −6, −3)T and w = (−3, 5, 1)T !
Linear Algebra
11/04/20
Suppose that the line ℓ is represented by 𝐫(𝑡)=⟨14+2𝑡,17+4𝑡,36+8𝑡⟩ and the plane 𝑃 is represented by 2𝑥+4𝑦+6𝑧=6.
1. Find the intersection of the line ℓ and the plane 𝑃. Write your answer as a point (𝑎,𝑏,𝑐) where 𝑎, 𝑏, and 𝑐 are numbers. 2. Find the cosine of the angle 𝜃between the line ℓ and the normal...
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Linear Algebra Math
11/04/20
Find the intersection of the line and plane: 2𝑥−4𝑦+𝑧=38, 𝐫(𝑡)=⟨2,−1,0⟩+𝑡⟨2,−2,−2⟩
Linear Algebra
11/04/20
Linear Algebra, advanced mathematics
Okay, let e1 = (1,0), e2 = (0,1), y1 = (2,5), and y2=(-1,6). Let T: R2 →R2 be a transformation that maps e1 into y1 and maps e2 into y2. Find the image of (5, -3) under T. Is T onto? Is it...
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Linear Algebra
11/03/20
Find the point slope
Find the point slope form for the equation of the line satisfying the conditions.Passing through (5,3) and (8,5)
Linear Algebra
11/03/20
Find the line of intersection of the planes 𝑥+𝑦−2𝑧=2 and 2𝑥−𝑦+𝑧=1.
Linear Algebra
11/03/20
Find the line of intersection of the planes 𝑥+𝑦−2𝑧=2 and 2𝑥−𝑦+𝑧=1.
Linear Algebra
11/02/20
Find the line of intersection of the planes 𝑥+𝑦−2𝑧=2 and 2𝑥−𝑦+𝑧=1.
Linear Algebra Algebra 2
11/02/20
please help very quickly! please!
Question 1: Harry is organizing a picnic. He can spend at most $24.00 on beverages. Iced tea costs $2.00 per gallon and lemonade costs $2.50 per gallon. If x represents the number of gallons of...
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Linear Algebra
10/31/20
Gram-Schmidt Orthogonalization
How does Gram-Schmidt Orthogonalization work, and why should we do it?
Linear Algebra Algebra
10/31/20
Vector Spaces - Linear Algebra
Let R and C be the field of real numbers and the field of complex numbers, respectively. Let Mm,n(R) be the set of all m × n matrices over R and let Mn(R) = Mn,n(R). Let R 3 = {(x, y, z) : x, y, z...
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Linear Algebra
10/29/20
please help on this ive tried multiple times but can't seem to get it right
Kasonga is 38 inches tall. He is 4/5 as tall as his brother. How tall is his brother?Round your answer to the nearest inch.
Linear Algebra
10/29/20
Help pleaseeeeeeeeeee
Harry is 36 inches tall. He is 6/7 as tall as his brother. How tall is his brother? Round your answer to the nearest inch.
Linear Algebra
10/27/20
Determine if the line (𝑙) and the plane (𝛼)are parallel or perpendicular. (𝛼):2𝑥+𝑦−2𝑧=3 (𝑙): x=2t+1, y=-2t-2, z=t+1
Any insight on how to solve this problem will be greatly appreciated.
Find the inverse of f(x)=|x-3|. State whether or not the inverse is a function. If it is not, what do we need to do to make it a function.
Linear Algebra
10/27/20
Determine if the line (𝑙) and the plane (𝛼)are parallel or perpendicular. (𝛼):2𝑥+𝑦−2𝑧=3 (𝑙): x=2t+1, y=-2t-2, z=t+1
10/26/20
The population of a small town is growing at a constant rate. (Please show me step by step)
The population of a small town is growing at a constant rate. In 2007 the population was 15,400 and in 2013 the population was 22,600.Part A: Use the data points (7, 15400) and (13, 22600) to write...
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Linear Algebra
10/26/20
What is the common difference in the arithmetic sequence -3, -1, 1, 3
10/26/20
Linear Relationships in Point Slope Forn
An athlete has decided to track how many minutes the exercise each day. During the first day, the athlete exercised for 30 minutes. For each day after that, the athlete increased their exercise...
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