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yan [13]
4 years ago
10

Beryllium, magnesium and calcium all are located in the alkaline earth group. Which of these characteristics do these elements h

ave in common?
Physics
1 answer:
Alona [7]4 years ago
7 0
Shiny, ductility, malleability are some
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The key to making a concise mathematical definition of escape velocity is to consider the energy. If an object is launched at it
abruzzese [7]

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dado os monômios X elevado a 2 + 2 elevado a 2 menos 6 elevado a 2 a redução dos monômios está representado na questão em que os monômios a seguir eles representam quatro graus dê valor numérico da expressão m + n = 20 x elevado a 7 Y.

8 0
3 years ago
Find the displacement if the velocity is 100 km to the east, time=3 h
scoray [572]
T = 3 h = 3 x 3600s = 10800s
d = 100 x 10800 = 1080000km to The east.
8 0
4 years ago
A 62.6-kg skateboarder starts out with a speed of 2.18 m/s. He does 113 J of work on himself by pushing with his feet against th
n200080 [17]

Answer:

a. Wgra=786.09J

b. 1.28m

Explanation:

The change in the potential energy is the work done by the gravitational force.

For this problem you have to take into account that the total work done is given by the change in the kinetic energy

W_{tot}=\Delta E_k=\frac{m}{2}(v_f^2-v_0^2)\\W_{tot}=\frac{62.6kg}{2}((6.55\frac{m}{s})^2-(2.18\frac{m}{s})^2)=1194.09J

Furthermore the total work is the contribution of the work done by the skater, the gravitational force and the friction

W_{tot}=W_{ska}+W_{fric}+W_{gra}

(a) by separating Wfric you have

W_{gra}=W_{tot}-W_{fric}-W_{ska}=1194.09J-295J-113J=786.09J

(b) It is only necessary to use the expression for the work done by gravitational force

W_{grav}=mgh\\h=\frac{W_{grav}}{mg}=\frac{786.09J}{(62.6kg)(9.8\frac{m}{s^2})}=1.28m

HOPE THIS HELPS!!

6 0
3 years ago
Suppose that each component of a certain vector is doubled. (a) by what multiplicative factor does the magnitude of the vector c
gladu [14]
<span>a. The magnitude of the vector is doubled as well. Let's say we have a 2-dimensional vector with components x and y. It's magnitude lâ‚ is given by: lâ‚ = âš(x² + y²) If we double the components x and y, the new magnitude lâ‚‚ is: lâ‚‚ = âš((2x)² + (2y²)) With a bit of algebra... lâ‚‚ = âš(4x² + 4y²) lâ‚‚ = âš4(x² + y²) lâ‚‚ = 2âš(x² + y²) We can write the new magnitude lâ‚‚ in terms of the old magnitude lâ‚. lâ‚‚ = 2lâ‚ Therefore, the new magnitude is double the old one. It should be clear that this relationship applies to 3D (and 1D) vectors as well. b. The direction angle is unchanged. The direction angle θ₠for a 2-dimensional vector is given by: θ₠= arctan(y / x) If we double both components, we get: θ₂ = arctan(2y / 2x) θ₂ = arctan(y / x) θ₂ = θ₠The new direction angle is the same as the old one.</span>
7 0
3 years ago
Why weigh is not constant planet to planet?
ahrayia [7]
Gravitational pull changes between each planet while its the "MASS" which doesnt change
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3 years ago
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