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AleksandrR [38]
3 years ago
5

Which statement about motor development is true?

Physics
1 answer:
BigorU [14]3 years ago
4 0

Answer:

(a) Motor skills are interrelated.

Explanation:

As per the question,

<u>Motor development:</u>

It is defined as the development of movement abilities such as the development of a child's bones, muscles and ability to move around and manipulate his or her environment.

Importance of a Motor Development Model  are:

(1) Helps us make sense of developmental changes

(2) Provides a framework for observing the change

(3) Helps us include important factors of motor behavior in our observations.

Hence, Only option (a) is correct.

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there are two main type of root systems.

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Draw an arrow that points from the earth pole toward polaris
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A man standing on a bridge throws a stone horizontally with a speed of 20m/s. The stone hits the water below 3 seconds later. Ho
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 <span>h = 1/2 * g t^2 
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__________ is a type of molding in which thermoplastics are heated above melting temperature and, using an extruder, are forced
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What is extrusion?

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A rigid rectangular loop, which measures 0.30 m by 0.40 m, carries a current of 5.5 A, as shown in the figure. A uniform externa
slamgirl [31]

Answer:

The magnitude will be "(1.097 \ N/m)\hat{j}". The further explanation is given below.

Explanation:

Trying to determine what is usual for a rectangular loop plane,

⇒  \hat{n}=(Cos35^{\circ})(-\hat{i})+(Sin35^{\circ})(\hat{k})

Magnetic moment is given as:

μ = IA\hat{n}

On putting the values in the above formula, we get

μ = (5.5A)[(0.3m)(0.4m)][(Cos35^{\circ})(\hat{i})+(Sin35^{\circ})(-\hat{k})]

  = 0.66 Am^2[(Cos35^{\circ})(\hat{i})+(Sin35^{\circ})(\hat{k})]

Now the external vector-shaped torque seems to be:

Magnitude,

\sigma=\hat{\mu}\times\hat{\beta}

On putting the values in the above formula, we get

⇒ \sigma=[(0.06Am^2)(Cos35^{\circ}(-\hat{i})+Sin35^{\circ}(-\hat{k})]\times (2.9T)(-\hat{i})

⇒    = (0.66)(2.9)Cos35^{\circ}(\hat{i}\times \hat{i})+(0.66)(2.9)Sin35^{\circ}(\hat{k}\times \hat{k})

⇒    = 0+(1.97 \ N/m)\hat{j}

⇒    =(1.097 \ N/m)\hat{j}

8 0
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