SAT High School

A person who acts differently than what is natural shows (5 points)
1.context
2.greatness
3.intensity
4.passion

Answers

Answer 1

Answer: greatness

Explanation:

Related Questions

Determine the distance between point (x1, y1) and point (x2, y2), and assign the result to pointsdistance. The calculation is:

Answers

You must be aware that the distance between two points in this scenario could be interpreted as a line. You can use the formula to calculate the length of this line.

What is the full meaning of distance?

The distance between two things, points, lines, etc., expressed as a noun. The state of being physically remote from someone or something else is known as remoteness. a line drawn in the universe. To walk 7 miles for one hour would be too time-consuming. a separation; a room: There was a large amount of water surrounding the ship.

Calculation

d: √ [(x2 - x1) ^ 2 + (y2 - y1) ^ 2]

Example,

for points (1.0, 2.0) and (1.0, 5.0):

d: √ [(1 - 1) ^ 2 + (5 - 2) ^ 2]

d: 3.0

Answer:

the distance between point (x1, y1) and point (x2, y2) is:

d: √ [(x2 - x1) ^ 2 + (y2 - y1) ^ 2]

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Two vectors are given by and. Find (a) , (b) , (c) , and (d) the component of along the direction of ?

Answers

To find (a), the component of vector A along the direction of vector B, we can use the dot product formula:

(a) = (A * B) / |B| * B

where A and B are the given vectors, * represents the dot product, and |B| represents the magnitude (length) of vector B.

To find (b), the component of vector B along the direction of vector A, we can use the same formula:

(b) = (B * A) / |A| * A

To find (c), the projection of A onto B, we can use the formula

(c) = (A.B/|B|^2) * B

To find (d), the projection of B onto A, we can use the formula

(d) = (B.A/|A|^2) * A

It's worth noting that the above calculation requires the vectors to be in the same dimension and unit, and the dot product and magnitude calculations should be done accordingly.

What does it mean if an aeroplane carries cargo only

Answers

Answer:  Commercial aircraft typically fly between 31,000 and 38,000 feet — about 5.9 to 7.2 miles — high and usually reach their cruising altitudes in the first 10 minutes of a flight, according to Beckman. Planes can fly much higher than this altitude, but that can present safety issues.

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