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nirvana33 [79]
3 years ago
10

If you put a drop of food coloring in water and watch the drop disperse, is entropy increasing or decreasing.

Physics
1 answer:
den301095 [7]3 years ago
4 0

Answer:

Entropy is increasing. Entropy is decreasing.

Explanation:

The Entropy doesn't change.

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3000 N is exerted for 4.0 seconds on a 9500 kg object.<br><br> What is the change in momentum?
WARRIOR [948]
Force is the change in momentum over a specific time. The change of momentum is therefore the force multiplied by the time that the force acts, so 3000x4.0=12000 N s=12000 kg m/s
8 0
2 years ago
Please solve this asap​
brilliants [131]

Let \vec u and \vec v be the vectors, and let x=\|\vec u\|=\|\vec v\| be their common magnitude.

The resultant \vec u + \vec v is \sqrt 2 times larger in magnitude than either vector alone, so \|\vec u+\vec v\| = \sqrt2\,x.

Recall the dot product identity

\vec a \cdot \vec b = \|\vec a\| \|\vec b\| \cos(\theta)

where \theta is the angle between the vectors \vec a and \vec b. In the special case of \vec a=\vec b, we get

\vec a \cdot \vec a = \|\vec a\|^2 \cos(0^\circ) \implies \|\vec a\| = \sqrt{\vec a\cdot\vec a}

Now, to get the angle between \vec u and \vec v, we have

\vec u \cdot \vec v = \|\vec u\| \|\vec v\| \cos(\theta) \implies \cos(\theta) = \dfrac{\vec u \cdot \vec v}{x^2}

To compute the dot product, we take the dot product of the resultant with itself.

(\vec u+\vec v) \cdot (\vec u + \vec v) = \|\vec u + \vec v\|^2

Solve for \vec u\cdot\vec v.

(\vec u\cdot\vec u) + 2(\vec u\cdot\vec v) + (\vec v\cdot\vec v) = \|\vec u + \vec v\|^2

\|\vec u\|^2 + 2(\vec u\cdot \vec v) + \|\vec v\|^2 = \|\vec u+\vec v\|^2

x^2 + 2(\vec u \cdot \vec v) + x^2 = (\sqrt2\,x)^2

2(\vec u\cdot\vec v) + 2x^2 = 2x^2

2(\vec u\cdot\vec v) = 0

\vec u\cdot\vec v = 0

Since their dot product is zero, \vec u and \vec v are perpendicular, so \theta=90^\circ.

7 0
2 years ago
Im confused about something... how many years would it take to reach the sun..
zysi [14]

Answer:

I would take 19.3 year to fly to the sun

6 0
3 years ago
Dalton’s theory states that atoms are the smallest possible parts of elements. In a chemical reaction, atoms will
Alekssandra [29.7K]

Answer:

A.REARRANGED AND FORM NEW SUBSTANCES WITH NEW PROPERTIES

Explanation:

7 0
3 years ago
Consider a 200-ft-high, 1200-ft-wide dam filled to capacity. Determine (a) the hydrostatic force on the dam and (b) the force pe
Allisa [31]

Answer:

a)  F_g=1.5*10^9Ibf

b)  F_t=12490Ibf/ft^2

     F_b=0

Explanation:

From the question we are told that:

Height h=200ft

Width w=1200ft

a)

Generally the equation for Dam's Hydro static force is mathematically given by

F_g=\rho*g*\frac{h}{2}(w*h)

Where

\rho=Density\ of\ water

\rho=62.4Ibm/ft^3

Therefore

F_g=62.4*32.2*\frac{200}{2}(1200*200)

F_g=1.5*10^9Ibf

b)

Generally the equation for Dam's Force per unit area is mathematically given by

F=\rho*g*h

For Top

F_t=\rho*g*h

F_t=62.4*32.2*200

F_t=12490Ibf/ft^2

For bottom

Here \\H=0 zero

Therefore

F_b=0

7 0
3 years ago
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