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schepotkina [342]
2 years ago
12

desiree has 100 pink 80 blue and 120 purple beads. she puts all of the beads into jars equally. each jar has one type of bead. h

ow many beads can she put in one jar
Mathematics
1 answer:
astra-53 [7]2 years ago
8 0
At most, 20. 20 is the greatest common factor of all numbers.
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Let v(t) = 1/π + sin(3t) represent the velocity of an object moving on a line. On the interval [π/2, π], what is the velocity wh
qwelly [4]

Answer:

\displaystyle \frac{1}{\pi}\approx0.318

Step-by-step explanation:

The velocity of an object moving on a line is given by the function:

\displaystyle v(t)=\frac{1}{\pi}+\sin(3t),\; \frac{\pi}{2}\leq x\leq\pi

And we want to determine the velocity of the object when its acceleration is 3.

So, we will need to determine our acceleration function. Remember that acceleration is simply the derivative of speed. Therefore, our acceleration function a(t) will be:

\displaystyle a(t)=v^\prime(t)=\frac{d}{dt}[\frac{1}{\pi}+\sin(3t)]

Differentiate. We will use the chain rule on the second part. Hence, our acceleration function is:

\displaystyle a(t)=3\cos(3t)

We want to find the velocity when the acceleration is 3.

So, let’s set a(t) equal to 3 and determine at what time t our function equals 3. Hence:

3=3\cos(3t)

Divide both sides by 3:

\cos(3t)=1

Take the inverse cosine of both sides.

Remember that cosine is 1 for every 2π. Hence:

3t=2\pi n

Where n is an integer.

Divide both sides by 3. Therefore, our solutions are:

\displaystyle t=\frac{2\pi n}{3}

However, our domain was π/2≤x≤π.

Hence, we can test values of n such that it is within our domain.

Testing for n=0, 1, and 2, we see that:

\displaystyle t=0, \, t=\frac{2\pi}{3},\, t=\frac{4\pi}{3}...

However, the only solution that is within our domain is the second solution.

Hence, the acceleration is 3 when the t is 2π/3.

Therefore, our velocity at that time t is:

\begin{aligned}\displaystyle v(\frac{2\pi}{3})&=\frac{1}{\pi}+\sin(3(\frac{2\pi}{3}))\\ &=\frac{1}{\pi}+\sin(2\pi)\\&=\frac{1}{\pi}+0\\&=\frac{1}{\pi}\approx 0.318\end{aligned}

8 0
2 years ago
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