Answer:
t = 27.5
Explanation:
Well to solve for t we need to combine like terms and seperate t.
So 3+5= 8
8 - 220t = 0
We do +220 to both sides
8 = 220t
And now we divide 220 by 8 which is 27.5
Hence, t = 27.5
A kettle heats 1.75 kg of water. The specific latent heat of vaporisation of water is 3.34 x 106 J/kg. How much energy would be
1 answer:
The amount of energy needed to boil off the water is 5,845,000 J
Explanation:
The amount of thermal energy needed to completely boil a certain amount of a liquid substance already at boiling temperature is given by
where
m is the amount of the substance
is the specific latent heat of vaporization of the substance
In this problem, the substance is water, and its mass is
m = 1.75 kg
Its specific latent heat of vaporization is
Assuming that the water is already at boiling temperature, therefore, the thermal energy needed to boil off the water is
Learn more about specific heat:
#LearnwithBrainly
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(c)p→π⁺₊π⁺₊π
Baryon number is +1 on the left side of the equation, 0 on the
right side. Baryon number is not conserved.
<h3>How do you determine whether a baryon number is conserved?</h3>- According to the law of conservation of baryon number, the sum of the baryon numbers of all incoming particles equals the sum of the baryon numbers of all particles produced by the reaction. Energy, and so on, are conserved even if the incoming proton has sufficient energy and charge.
- In particle physics, the baryon number denotes which particles are baryons and which particles are not. Each baryon has a baryon number of 1, and each antibaryon has a baryon number of -1. Other non-baryonic particles have a baryon number of 0. Since there are exotic hadrons like pentaquarks and tetraquarks, there is a general definition of baryon number as:
- B=1/3(
)
- where
represents the number of quarks and nq represents the number of antiquarks.
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Answer:
Maximum force will be equal to 720 N
Explanation:
We have given that spring constant
Maximum stretch of the spring x = 6 cm = 0.06 m
We have to find the maximum force on the spring
We know that spring force is given by
So the maximum force which is necessary to relaxed the spring will be eqaul to 720 N