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xxMikexx [17]
3 years ago
10

Please help and solve; big points 3/2 ∜(2(x-6)^3 )+4=16

Mathematics
1 answer:
daser333 [38]3 years ago
4 0

Answer:

x ≈ 18.7

Step-by-step explanation:

This is a big equation, so let's break it down a bit.

\frac{3}{2} \sqrt[4]{(2(x-6) ^3 )} +4=16

Let's start by isolating the radical which is x.

So subtract 4 from both sides :

\frac{3}{2} \sqrt[4]{(2(x-6) ^3)}=12

Now multiply both sides by 2 to get rid of the fraction :

3\sqrt[4]{(2(x-6)^3)} = 24

Now divide both sides by 3 to get rid of the number out of the poly root :

\sqrt[4]{2(x-6) ^3}=8

Now take both sides of the equation to the power of 4 :

2x^3 - 36x^2+216x-432=4096

And lastly, solve :

x = 18.69920 which is rounded up to x ≈ 18.7

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4 years ago
A pendulum swings an arc with a length equal to 15 meters. Each subsequent swing is 95% of the previous swing.
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Answer:

The answers for your two questions are the following

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Step-by-step explanation:

We are dealing with an exponential equation  series, where the length of  each swing can be represented as

l = [ 15 *(0.95)^(n-1) ]

n is the corresponding number of the swing.

So, for the first swing, n = 1

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We just need to evaluate the previous formula for n = 6

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[ 15 *(0.7737) ] =

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b) How far will the pendulum swing before it essentially stops? Hint: This is an infinite geometric series.

We previously stated that the length of the arc of each swing can be represented as

l(n)  = [ 15 *(0.95)^(n-1) ]       ,      for n>=1

Since the function approaches zero if and only if n approaches infinity, we can say that the pendulum never stops.

Of course, this only happens mathematically, we can always fin a threshold for which the movement cannot be registered anymore.

Please see attached graph for a representation of the function

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