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2 years ago

Scientists observe several strata that are tilted at an angle. what most likely caused the tilting?

SAT

1 answer:

balu736 [363]2 years ago

5 0

The cause of the tilting is a result of moving the strata after they are being deposited.

<h3>What are strata?</h3>

Strata can be described as several layers of sediments, sand, and other materials that have been accumulated on the earth's surface, resulting in the development of sedimentary rocks. Strata have distinguishing characteristics that distinguish them from similar strata in the rock.

Strata in rocks can form and develop vertically or horizontally. Suppose the strata or layers of rocks appear tilted, this is due to the fact that the strata were moved after they were placed or deposited.

Learn more about strata here:

brainly.com/question/25817019

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Since stores will calculate the total price of your purchase for you, why is it important to be able to calculate discounts

Wittaler [7]

Answer:

I find this question really interesting, and id love to give you my perspective on the pros of knowing how to calculate, discounts, sales taxs and

ect!

Explanation:

Why I believe it is important to know how to calculate on your own, there can be cases where an item is on sale for x% off, maybe a store clerk doesnt include the discount, by knowing how to calculate what percentage was supposed to be taken off of the item you can tell the clerk!

of if you were to work in a store you would need to calculate discounts too even though we have the technology doesnt mean it always works or is right, its a good back up!

There are many instances where, you being the costumer or clerk should know what discounts you are getting,or giving, its just percaution for the future!

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3 years ago

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3 years ago

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3 years ago

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3 years ago

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Should you generate electricity with our own personal wind turbine? That depends on whether you have enough wind on your site. T

aksik [14]

To solve this problem, first we have to determine the z statistic. The formula is

$z= \frac{x-mean}{s \sqrt{n} }$

where x is the test point which is 8.019, the mean is 8 mph, s is the standard deviation which is 3.813 and n is the number of data which is 1114. Then,

$z= \frac{8.019-8}{ \frac{3.813}{ \sqrt{1114}} }= 0.17$

Next, we find the p-value for the particular z. p-value is used in hypothetical test. Using a wind turbine would be the null hypothesis. From the standard normal table found in any statistics book, the p-value for z<0.17 is 0.5675. If the p-value is greater than 0.05, then you do not reject the null hypothesis.

Therefore, the landowner could use a small turbine at the site.

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3 years ago