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NeX [460]
3 years ago
13

Someone please help me asnwer this!!

Mathematics
1 answer:
bija089 [108]3 years ago
8 0

Answer:

okokokokokoo9i876t5rew

Step-by-step explanation:

4s3a468

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Mount Belinda is the highest point in the South Sandwich Islands, with a peak of 1,370 meters above sea level. The South Sandwic
AveGali [126]

Question is not complete. Complete question is;

Mount Belinda is the highest point in the South Sandwich Islands, with a peak at about 1,370 meters above sea level. The South Sandwich Trench, which lies about 100 kilometers (62 miles) to the east of the South Sandwich Islands, is about 8,428 meters below sea level (at its lowest point).

Part A: What is the difference in elevations between Mount Belinda and the South Sandwich Trench?

Part B: Is the elevation halfway between the peak of Mount Belinda and the South Sandwich Trench above sea level or below sea level? Give your explanation without calculating the exact value.

Part C: What elevation is halfway between the peak Mount Belinda and the South Sandwich Trench?  

Answer:

A) 100478.86 metres

B) Explained below.

C) 50239.43 metres

Step-by-step explanation:

I have attached an image showing the elevations as depicted in the question.

MB represents peak of Mount Belinda while SS represents lowest point of South Sandwich Islands.

A) Now, total vertical distance from peak of MB to lowest point of SS is;

8428 + 1370 = 9798 metres

Since the horizontal distance between MB and SS is 100000 metres, then we can use pythagoras theorem to find the Elevation between MB and SS.

If the Elevation is x.

Thus;

x = √(9798² + 100000²)

x = 100478.86 metres

B) The Elevation between peak of MB and lowest point of SS will be halfway below the sea level because the distance from the lowest point of SS from the sea level is 5 times bigger than the distance from peak of MB to the sea level.

C) The halfway Elevation between peak MB and lowest SS will be;

100478.86/2 = 50239.43 metres

3 0
3 years ago
The graph of the logarithmic function f(x) = loga(x) passes through the points and . The graph lies the y-axis.
vagabundo [1.1K]
The question is incomplete. But this explanation will help you very much.

1) Regarding the function      log_ax   , its graph always passes through the points (1,0) and (a,1).

That is due to the properties of logarithm function:

a)    log_a1=0

b)    log_aa=1
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That in turn is due to the properties of the exponential functions.

a^0 = 1 and a^1 = a
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2) Regarding the y-axis.

The function log_ax will never touch the y-axis, because the logaritm of zero is not defined. So the graph lies to the righ of the y-axis (i.e. the domain of the function is x > 0)
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4 years ago
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it cost $6 to join an online DVD club and $2.50 to rent each DVD. write an equation for the relationship that shows the total co
bonufazy [111]
6+2.50=y
y=8.5

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What is the end behavior of the graph of the polynomial function f(x)=3x^6+30x^5+75x^4
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Answer:

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What is the coefficient in the expression 8 - x/7<br> (-7)<br> (-1/7)<br> (1/7)<br> (7)
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