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iris [78.8K]
4 years ago
14

At noon on a clear day in​ midsummer, a cylindrical titanium plate is placed in the sun. The plate is painted flat black so that

it will absorb most of the energy from the sunlight rather than reflecting it. The plate is 5 centimeters​ [cm] in​ diameter, one centimeternbsp​[cm] ​thick, has a specific gravity of 4.5​, a molecular weight of 47.9 grams per mole​ [g/mol] and has a specific heat capacity of 25 joules per mole kelvin​ [J/(mol K)]. If the temperature of the plate increased by 17 degrees Fahrenheit​ [°F], how much energy in units of calories​ [cal] did it absorb from the​ sun, assuming no heat is reradiated to the​ surroundings?
Physics
1 answer:
never [62]4 years ago
4 0

Answer:

103.78 Calories

Explanation:

Given:

Diameter of the plate = 5 cm

Radius of the plate = \frac{\textup{5}}{\textup{2}} = 2.5 cm

Thickness, t = 1 cm

Specific gravity = 4.5

Molecular weight = 47.9 grams/mol

specific heat capacity = 25 J/mol.K

Increase in temperature = 17° F = 17/1.8 = 9.44° C = 9.44 K

Volume of plate = πr²h = π(2.5)²(1) = 19.635 cm³

density of water = 1 g/cm³

therefore,

Density of titanium = specific gravity × density of water

or

Density of titanium = 4.5 × 1 = 4.5 g/cm³

Mass of titanium = Density × Volume

= 4.5 g/cm³ × 19.635 cm³

= 88.3575 g

Number of moles of titanium present = \frac{\textup{Mass}}{\textup{Molar mass}}

= \frac{\textup{88.3575 g}}{\textup{47.9 g/mol}}

= 1.84 moles

Energy absorbed by plate

= Number of moles × Specific heat × change in temperature

= 1.84 × 25 × 9.44

= 434.24 J

now,

1 calories = 4.184 J

or

1 J = \frac{\textup{1}}{\textup{4.184}} calories

therefore,

434.24 J = \frac{\textup{434.24}}{\textup{4.184}} calories

= 103.78 Calories

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alex41 [277]

Answer:

The suitcase will land 976.447m from the dog.

Explanation:

The velocity in its component in the X and Y axis is decomposed:

Vx= 100m/s × cos(25°)= 90.63m/s

Vy= 100m/s × sen(25°)= 42.26m/s

Time it takes for the suitcase to reach maximum height, the final speed on the axis and at the point of maximum height is zero whereby:

VhmaxY= Voy- 9.81(m/s^2) × t ⇒ t= (42.26 m/s) / (9.81(m/s^2)) = 4.308s

The space traveled on the axis and from the moment the suitcase is thrown until it reaches its maximum height will be:

Dyhmax= Voy × t - (1/2) × 9.81(m/s^2) × (t^2) =

= 42.26m/s × 4.308s - 4.9 (m/s^2)  × (4.308s)^2 =

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The time from the maximum height to touching the ground is:

Dtotal y= 114m + 91.118m = (1/2) × 9.81(m/s^2) × (t^2) =

= 205.118m = 4.9 (m/s^2) × (t^2) ⇒ t= (41.818 s^2) ^ (1/2)= 6.466s

The total time of the bag in its rise and fall will be:

t= 4.308s + 6.466s = 10.774s

With this time and the initial velocity at x which is constant I can obtain the distance traveled by the suitcase on the x-axis:

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4 years ago
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A mass with a charge of 4.60 x 10-7 C rests on a frictionless surface. A compressed spring exerts a force on the mass on the lef
stira [4]

Answer:

The compression of the spring is 24.6 cm

Explanation:

magnitude of the charge on the left, q₁ = 4.6 x 10⁻⁷ C

magnitude of the charge on the right, q₂ = 7.5 x 10⁻⁷ C

distance between the two charges, r = 3 cm = 0.03 m

spring constant, k = 14 N/m

The attractive force between the two charges is calculated using Coulomb's law;

F = \frac{kq_1q_2}{r^2} \\\\F = \frac{(9\times 10^9)(4.6\times 10^{-7})(7.5\times 10^{-7})}{(0.03)^2} \\\\F= 3.45 \ N

The extension of the spring is calculated as follows;

F = kx

x = F/k

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x = 0.246 m

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