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bagirrra123 [75]
3 years ago
11

If k(1) = 7' and p(x) = k (2) + n, what is the value of n?​

Mathematics
1 answer:
ioda3 years ago
6 0

Answer:

N=p(x)-14

As you didnt gave value of x so i Didnt got constant value

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A town council wants to conduct a survey on town policies using a random sample of residents.
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C. Draw slips of paper with names of residents out of a large box.

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c is the only one where the results are truly random

sorry don't really know how to explain it rather than looking at the definition

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Which angles are adjacent angles?
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Step-by-step explanation:

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10x^2-3x-27<br> Factor the trinomial
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(2x+3)(5x-9)

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What is the slope of the line that passes through the points (4, 10)(4,10) and (1, 10) ?(1,10)? Write your answer in simplest fo
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0

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6 0
2 years ago
A statue is mounted on top of a 21 foot hill. From the base of the hill to where you are standing is 57feet and the statue subte
AleksandrR [38]

Please find the attached diagram for a better understanding of the question.

As we can see from the diagram,

RQ = 21 feet = height of the hill

PQ = 57 feet = Distance between you and the base of the hill

SR= h=height of the statue

\angle SPR=Angle subtended by the statue to where you are standing.

\angle x=\angle RPQ= which is unknown.

Let us begin solving now. The first step is to find the angle \angle x which can be found by using the following trigonometric ratio in \Delta PQR :

tan(x)=\frac{RQ}{PQ} =\frac{21}{57}

Which gives \angle x to be:

\angle x=tan^{-1}(\frac{21}{57})\approx20.22^{0}

Now, we know that\angle x and \angle SPR can be added to give us the complete angle \angle SPQ in the right triangle \Delta SPQ.

We can again use the tan trigonometric ratio in \Delta SPQ to solve for the height of the statue, h.

This can be done as:

tan(\angle SPQ)=\frac{SQ}{PQ}

tan(7.1^0+20.22^0)=\frac{SR+RQ}{PQ}

tan(27.32^0)=\frac{h+21}{57}

\therefore h+21=57tan(27.32^0)

h\approx8.45 ft

Thus, the height of the statue is approximately, 8.45 feet.

3 0
3 years ago
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