How many degrees of a full circle can you travel eastward or westward from the zero (prime) meridian before heading back toward that Prime Meridian?

Answers

Answer 1

Answer:

The Prime Meridian is a line of longitude designated as 0 degrees, and it runs through Greenwich, London. When traveling eastward or westward from the Prime Meridian, you can travel up to 180 degrees in either direction before heading back toward the Prime Meridian.

So, you can travel a maximum of 180 degrees eastward or 180 degrees westward from the Prime Meridian before changing direction and heading back toward it. Beyond 180 degrees, you would start approaching the Prime Meridian from the opposite direction.

Answer 2

Answer:

Final answer:

You can travel 180 degrees eastward or westward from the prime meridian before you start heading back towards it. This is primarily due to the arrangement of longitude and the physical structure of the earth.

Explanation:

If you travel eastward or westward from the zero (prime) meridian, the maximum degree that one can travel in either direction, assuming from the zero meridian, prior to heading back is 180 degrees. This is primarily due to the spherical structure of the earth and the way longitude is arranged.

This is defined as the International Date Line and lies exactly opposite the Prime Meridian, creating a semi-circular line. The Prime Meridian, by international agreement, is set at 0° and runs through Greenwich, England. This serves as a starting point for the measurement of longitude.

As you travel in either direction, the degree of longitude increases until you hit the International Date Line at 180°. Beyond the 180° mark, the degree starts decreasing heading back towards the Prime Meridian. Geography and astronomy recognise and adhere to these conventions.

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Write an algebraic expression for the phrase: 6 more than the product of 8 and n. ???

Answers

the product of 8 and n is 8•n, which can also be written as 8n. 6 more than that means you are adding 6, so your expression is

8n+6

The algebraic expression for the phrase 6 more than the product of 8 and n can be dissected into terms. The term of the phrase the product of 8 and n is 8n. 6 more than this is equal to 6 + 8n. hence the answer to this problem is 6 + 8n.

Choose the correct simplification of the expression the quantity a to the 2nd power over b to the 3rd power all raised to the 4th power.

Answers

The answer will be a^8 over b^12.

A wheel of radius 10 cm is turning at a rate of 5 revolutions Calculate: the distance moved by a point on the rim in 2 seconds

Answers

Answer:

15°

Step-by-step explanation:

Angular velocity= 5rev/ min

= 10π/ min

But 1 min= 60 secs

= Angle turned/ 2secs

= 10π/(60×2)

= π/12 × 180/π= 15°

Solve y = ax^2 + c for x.

Answers

The Value of x=± $\sqrt{ (y-c)/(a)$

To find the value of X.

What is Quadratic equation?

Any equation containing one term in which the unknown is squared and no term in which it is raised to a higher power.

Assuming

a≠0...

First subtract c from both sides to get:

$y-c=ax^(2)$

Divide both sides by a and transpose to get:

$x^(2) =(y-c)/(a)$

So x must be a square root of $(y-c)/(a)$ and we can deduce:

x=± $\sqrt{(y-c)/(a)$

So, the Value of x=± $\sqrt (y-c)/(a)$

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Answer:

Step-by-step explanation:

Can someone help please!!!!!

Answers

Answer:

${x}^(2) - 3$

If (-2, y) lies on the graph of y =4^x, then y =

Answers

Simply plug in x= -2 in to y = 4^x, and solve for y.

$y=4^(-2)\n\ny = (1)/(4^2)\n\n\boxed{\bf{y=(1)/(16)}}$

So, the point (-2, ¹/₁₆) lies on the graph of y = 4^x.

Your final answer is y = ¹/₁₆.

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