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-BARSIC- [3]
2 years ago
6

Use the svd() function in MATLAB to compute , the rank-1 approximation of . Clearly state what is, rounded to 4 decimal places.

Also, compute the root mean square error (RMSE) between and .
Mathematics
1 answer:
Afina-wow [57]2 years ago
7 0

Answer:

Here is the Matlab code.

Step-by-step explanation:

Matlab Code:

A = [1 2 2;3 4 5;6 7 8]\\[U,S,V] = svd(A)u1 = U(:,1)\\u2 = U(:,2)\\u3 = U(:,3)\\d1 = dot(u1,u2)\\c = cross(u1,u2)\\d2 = dot(c,u3)

d1 =-    5.5511e-17\\c =   -0.7172    0.6643   -0.2103\\d2 =        1  

Yes, since c = cross(u1,u2) is orthogonal to both u1 and u2. Hence is u3, thus the dot product with u3 is 1.

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Express 3/4 in sixty-fourths
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It would be 48/64 this is done by finding how many times 4 fits in 64 (64/4) then multiplying 3 by that answer
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Which expanded expressions represent the exponential expression (–4)3 · p4? Select all that apply. (–4) · (–4) · (–4) · (–4) · p
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Answer:

(-4)(-4)(-4)(p)(p)(p)(p)

Step-by-step explanation:

= (-4)^3 * p^4

The expanded form of it is:

= (-4)(-4)(-4)(p)(p)(p)(p)

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Twelve more than the product of a number and four is fewer than 60.
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Product of a number and four is 4x 
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2 years ago
Jack is driving from his house to the airport. At 9:00 AM, he is 150 miles from the airport. At 10:30 AM, he is 75 miles from th
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Answer:

I b3live it is 50 miles/hour

Step-by-step explanation:

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4 0
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Tanisha and Neal are simplifying the expression . They each began the same way. Tanisha’s Work Neal’s Work Which statements are
valentina_108 [34]

Answer:

The correct simplified answer is \frac{1}{8} \left (\frac{x}{ y}  \right )^{8} or  \frac{x^8}{81\cdot y^8}

Step-by-step explanation:

Here we have the expression as

\left (\frac{(x^4)(y^{-5})}{3(x^2)(y^{-3})}   \right )^{4}

Tanisha's work

\left (\frac{(x^4)(y^{-5})}{3(x^2)(y^{-3})}   \right )^{4} = \left (\frac{(x^2)(y^{-2})}{3}   \right )^{4}

Neal's work is

\left (\frac{(x^4)(y^{-5})}{3(x^2)(y^{-3})}   \right )^{4} = \left (\frac{(x^{16})(y^{-20})}{3^4(x^8)(y^{-12})}   \right )

The correct simplified answer is   \frac{x^8}{81\cdot y^8}.

which can also be expressed as

\frac{1}{8} \left (\frac{x}{ y}  \right )^{8}

Both form represent simplified forms of the original equation.

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