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damaskus [11]
3 years ago
5

Your grade on your first test was x. If you score 10 more percentage points on your second test than on your first test, what wi

ll be the average on the two tests? Write the expression to show your average on the two tests.
Mathematics
1 answer:
Maurinko [17]3 years ago
8 0

Answer:

(x+1,1x)2=average

Step-by-step explanation:

We know the second test is ten porcent higher than the firt and we can represent the second as an expression of the first

Lets say 1 represent 100% and thats the porcent in the first test

Then 1,1 represent 110% and thats second test in terms of the first test

The average is (test1+test2)2=average

Test1=x

Test2=110%x=1,1x

The expression is

(x+1,1x)/2=average

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The net profit or income for case A and case B based on the information will be $9250 and $9500 respectively.

<h3>How to compute the net profit?</h3>

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Based on the information, the price of fertilizer will be:

= 0.25 × 100 × 50

= $1250

Price of wheat = 3.50 × 50 × 50

= $10500

Net profit = $10500 - $1250

= $9250

Case B:

Price of fertilizer will be:

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= $1750

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= $11250

Net profit = $11250 - $1750

= $9500

Therefore, the net profit or income for case A and case B based on the information will be $9250 and $9500 respectively.

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Find slope please help asap
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HELP! Find v × w if v = 3i + 8j – 6k and w = –4i – 2j – 3k.
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Using the determinant method, the cross product is

\begin{vmatrix}\vec\imath&\vec\jmath&\vec k\\3&8&-6\\-4&-2&-3\end{vmatrix}=\begin{vmatrix}8&-6\\-2&-3end{vmatrix}\,\vec\imath-\begin{vmatrix}3&-6\\-4&-3\end{vmatrix}\,\vec\jmath+\begin{vmatrix}3&8\\-4&-2\end{vmatrix}\,\vec k=-36\,\vec\imath+33\,\vec\jmath+26\,\vec k

so the answer is B.

Or you can apply the properties of the cross product. By distributivity, we have

(3i + 8j - 6k) x (-4i - 2j - 3k)

= -12(i x i) - 32(j x i) + 24(k x i) - 6(i x j) - 16(j x j) + 12(k x j) - 9(i x k) - 24(j x k) + 18(k x k)

Now recall that

  • (i x i) = (j x j) = (k x k) = 0 (the zero vector)
  • (i x j) = k
  • (j x k) = i
  • (k x i) = j
  • (a x b) = -(b x a) for any two vectors a and b

Putting these rules together, we get

(3i + 8j - 6k) x (-4i - 2j - 3k)

= -32(-k) + 24j - 6k + 12(-i) - 9(-j) - 24i

= (-12 - 24)i + (24 + 9)j + (32 - 6)k

= -36i + 33j + 26k

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4 years ago
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