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Aleksandr-060686 [28]
4 years ago
14

A tree is 257 ft high. To the nearest tenth of a meter, how tall is it in meters? There are 3.28 ft in 1 m.

Physics
1 answer:
olga2289 [7]4 years ago
7 0

Answer:

Height of tree = 78.35 meters.

Explanation:

We have

          1 meter = 3.28 feet

That is

          1 ft = \frac{1}{3.28}=0.3048m

Here height of tree = 257 ft

Height of tree = 257 x 0.3048 = 78.35 m

Height of tree = 78.35 meters.

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A conveyor belt at a recycling plant launches bottles and bottle caps into the air, so that an automatic image recognition devic
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(a) The initial speed at which the bottles are launched is 4.27 m/s.

(b) The horizontal displacement at which the bottle land is 1.75 m.

<h3>Initial speed of the bottle</h3>

The initial speed of the bottle is calculated as follows;

T = \frac{2usin\theta}{g}

where;

  • T is time of flight
  • u is the initial speed

2usinθ = Tg

u = Tg/(2sinθ)

u = (0.5 x 9.8)/(2 x sin35)

u = 4.27 m/s

<h3>Horizontal displacement of the bottle</h3>

X = u²sin(2θ)/g

X = (4.27² x sin(70))/(9.8)

X = 1.75 m

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2 years ago
Which of the following materials is necessary to stop an alpha particle? a. three feet of concrete c. single sheet of aluminum f
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A single sheet of paper can stop an alpha particle
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4 years ago
Read 2 more answers
I would like to know why this is the correct answer
Helen [10]

The acceleration of the object if the net force is decreased = 0.13 m/s²

<h3>Further explanation</h3>

Given

A net force of 0.8 N acting on a 1.5-kg mass.

The net force is decreased to 0.2 N

Required

The acceleration of the object if the net force is decreased

Solution

Newton's 2nd law :

\tt \sum F=m.a

The mass used in state 1 and 2 remains the same, at 1.5 kg

  • state 1

ΣF=0.8 N

m=1.5 kg

The acceleration, a:

\tt a=\dfrac{\sum F}{m}\\\\a=\dfrac{0.8}{1.5}\\\\a=0.53`m/s^2

  • state 2

ΣF=0.2 N

m=1.5 kg

The acceleration, a:

\tt a=\dfrac{\sum F}{m}\\\\a=\dfrac{0.2}{1.5}\\\\a=0.13~m/s^2

8 0
3 years ago
Of all the hydrogen in the oceans, 0.0300 % of the mass is deuterium. The oceans have a volume of 317 million mi³.(a) If nuclear
jenyasd209 [6]

Of all the hydrogen in the oceans, 0.0300 % of the mass is deuterium. The oceans have a volume of 319 million mi³. If nuclear fusion were controlled and all the deuterium in the oceans were fused to ⁴₂He, the joules of energy  released is E = 6.912×10^-^1^2J

<h3>How is the energy in joules calculated for a controlled nuclear fusion with all the deuterium in oceans fused to ⁴₂He?</h3>

Given the percentage of hydrogen in the ocean = 0.300%

Volume of the ocean = 319 million mi³

Total volume of the ocean, V = 319 × 10^6 mi³

V = 1.330×10^1^8 m^3

Density of water = 1000 kg/m^3

Avogadro's number =6.022 × 10^2^3

There are two hydrogen atoms in a water molecule

Molar mass of Hydrogen =2.016×10^-^3 kg/mole

Molar mass of deuterium molecule = 4.028204 × 10^-^3kg/mole

Total mass of sea = Volume × Density

= 1.330 × 10^2^1 kg

Total number of water molecules available in the given mass of water =

[Mass of sea water / Molar mass of water] × Avogadro's number

= 4.446 × 10^4^6

Total mass of hydrogen in the given mass of water =

[Number of water molecules × Molar mass of hydrogen molecule] /  Avogadro's number

= 1.488 × 10^2^0 kg

Total mass of deuterium in the calculated mass of hydrogen =

Mass of hydrogen × [ density / 100] =

4.464 × 10^1^6 kg

Total number of deuterium atoms available=

[Total mass of deuterium / Molar mass of deuterium molecule] × Avogadro's number × 2 = 1.335 × 10^4^6

The combined process consumes 6 deuterium atoms and produces two helium atoms and a total of

E = 43.2×10^6 eV of energy.

Therefore the energy release in the consumption of 6 atoms

E=43.2×10^6×1.6×10^1^910^-^1^9

E=6.912×10^-^1^2J

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2.72 kilograms or 2720 grams.
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