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asambeis [7]
4 years ago
7

Convert 95 minutes into hours. (answer in decimal form and round to the nearest tenth.)

Mathematics
1 answer:
soldier1979 [14.2K]4 years ago
4 0

Answer:

1.6 hours

Step-by-step explanation:

Juts divide the number of minutes by 60 and then round to the nearest tenth

95 ÷ 60 = 1.58333 = 1.6

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Find the root(s) of the equation x2 = 1212
fredd [130]

Answer:

47

Step-by-step explanation:

it's the answer so in conclusion it's the answer

4 0
3 years ago
5*198 in distributive property
Mandarinka [93]
5 * 198 = 5(100 + 98) = (5 * 100) + (5 * 98) = 500 + 490 = 990
7 0
3 years ago
Suppose that v is an eigenvector of matrix A with eigenvalue λA, and it is also an eigenvector of matrix B with eigenvalue λB. (
galben [10]

Answer:

(a) Yes, λ_{A}+λ_{B}

(b) Yes, λ_{A}λ_{B}

Step-by-step explanation:

First, lets understand what are eigenvectors and eigenvalues?

Note: I am using the notation λ_{A} to denote Lambda(A) sign.

v is an eigenvector of matrix A with eigenvalue λ_{A}

v is also eigenvector of matrix B with eigenvalue λ_{B}

So we can write this in equation form as

Av=λ_{A}v

So what does this equation say?

When you multiply any vector by A they do change their direction. any vector  that is in the same direction as of Av, then this v  is called the eigenvector of A. Av is λ_{A} times the original v. The number λ_{A} is the eigenvalue of A.

λ_{A} this number is very important and tells us what is happening when we multiply Av. Is it shrinking or expanding or reversed or something else?

It tells us everything we need to know!

Bonus:

By the way you can find out the eigenvalue of Av by using the following equation:

det(A-λI)=0

where I is identity matrix of the size of same as A.

Now lets come to the solution!

(a) Show that v is an eigenvector of A + B and find its associated eigenvalue.

The eigenvalues of A and B are λ_{A} and λ_{B}, then

(A+B)(v)=Av+Bv=(λ_{A})v + (λ_{B})v=(λ_{A}+λ_{B})(v)

so,  (A+B)(v)=(λ_{A}+λ_{B})(v)

which means that v is also an eigenvector of A+B and the associated eigenvalues are λ_{A}+λ_{B}

(b) Show that v is an eigenvector of AB and find its associated eigenvalue.

The eigenvalues of A and B are λ_{A} and λ_{B}, then

(AB)(v)=A(Bv)=A(λ_{B})=λ_{B}(Av)=λ_{B}λ_{A}(v)=λ_{A}λ_{B}(v)

so,  

(AB)(v)=λ_{A}λ_{B}(v)

which means that v is also an eigenvector of AB and the associated eigenvalues are λ_{A}λ_{B}

5 0
3 years ago
3. In triangle ABC, m&lt;BAC = 4x + 10, m&lt;ABC = 5x + 18, and m&lt;BCA = 3x - 16. <br>(a) Find the value of x. <br>(b) Find th
belka [17]

(a) Find the value of x.

Sum of interior in a triangle = 180

So m<BAC  + m<ABC + m<BCA = 180

4x + 10 + 5x + 18 + 3x - 16 = 180

12x + 12 = 180

12x = 168

  x = 14


(b) Find the measure of <3.

<3 + <BCA = 180

<BCA = 3x - 16 = 3(14) - 16 = 26°

So

<3 = 180 - <BCA

<3 = 180 - 26

<3 = 154°

7 0
3 years ago
Algebra method 5+2b=13
Rus_ich [418]

Answer:

The solution to the algebra equation is 4.

Step-by-step explanation:

We are given the equation 5+2b=13. We need to isolate the variable.

First, use subtraction property of equality and subtract 5 from both sides of the equation.

Thus, 2b=8

Now, use division property of equality and divide both sides of the equation by 2.

All things put into consideration, the solution to the algebra equation is 4.

I hope this helped!!

~ Penny

4 0
3 years ago
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