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Hunter-Best [27]
4 years ago
11

I need help do anyone know what 6x100

Mathematics
2 answers:
Anna11 [10]4 years ago
5 0

The answer to 100x6 is 600.

k0ka [10]4 years ago
4 0

Answer:

Step-by-step explanation:

600

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A hay baker used by a local farmer originally cost $22,000 depreciates at a constant rate of 8.5% per year. In how many years wi
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Answer:

In 11 years

Step-by-step explanation:

To calculate the number of years it will take to depreciate to that value, we use the equation below; The amount after t years, with initial amount I at percentage of depreciation d can be represented as follows;

A = I( 1 - d)^t

In the question Using our definition, A = $8,500, I = $22,000, d = 8.5% = 8.5/100 = 0.085 and t = ?

Let’s plug these values;

8,500 = 22,000(1 - 0.085)^t

8,500 = 22,000(0.915)^t

divide both side by 22,000

8,500/22,000 = (0.915)^t

0.3864 = (0.915)^t

Taking the logarithm of both sides

log 0.3864 = log(0.915)^t

log 0.3864 = tlog 0.915

t = log 0.3864/log 0.915

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Type the correct answer in each box.If matrix C represents (A − B) + A, the value of the entry represented by c41 is and the cor
strojnjashka [21]

Given the matrices A and B:

\begin{gathered} A=\begin{bmatrix}{-5} & {3} & {8} & {} \\ {3} & {6} & {-5} & {} \\ {5} & {-9} & {0} & {} \\ {7} & {3} & {4} & {}\end{bmatrix} \\  \\ B=\begin{bmatrix}{-7} & {-8} & {-5} & {} \\ {7} & {9} & {2} & {} \\ {2} & {5} & {-7} & {} \\ {2} & {8} & {-7} & {}\end{bmatrix} \end{gathered}

We know that:

C=(A-B)+A=2A-B

Then, using the matrices A and B:

\begin{gathered} C=2\cdot\begin{bmatrix}{-5} & {3} & {8} & {} \\ {3} & {6} & {-5} & {} \\ {5} & {-9} & {0} & {} \\ {7} & {3} & {4} & {}\end{bmatrix}-\begin{bmatrix}{-7} & {-8} & {-5} & {} \\ {7} & {9} & {2} & {} \\ {2} & {5} & {-7} & {} \\ {2} & {8} & {-7} & {}\end{bmatrix} \\  \\ C=\begin{bmatrix}{-10} & {6} & {16} & {} \\ 6 & {12} & {-10} & {} \\ 10 & {-18} & {0} & {} \\ 14 & 6 & 8 & {}\end{bmatrix}+\begin{bmatrix}{7} & {8} & {5} & {} \\ -{7} & -{9} & -{2} & {} \\ -{2} & {-5} & {7} & {} \\ {-2} & -{8} & {7} & {}\end{bmatrix} \\  \\ \therefore C=\begin{bmatrix}{-3} & 14 & 21 & {} \\ -1 & {3} & {-12} & {} \\ 8 & {-23} & 7 & {} \\ 12 & -2 & 15 & {}\end{bmatrix} \end{gathered}

And the element C₄₁ (fourth row and first column) is:

C_{41}=12

Now, for the matrix (A + B) - A = B:

B_{41}=2

3 0
2 years ago
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