Meteorologists Can Determine How Long A Storm Lasts? The 230 Detailed Answer

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Meteorologists can determine the duration of a storm by using the function defined by T(D)=0.07 D exponent 3/2, where D is the diameter of the storm in miles and I is the time in hours. Find the duration of a storm with a diameter of 1 mile.

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White Plains Public Schools

8. Meteorologists can determine how long a storm lasts by using the function(t(d) = 0.07d2where d is the diameter of the storm, in miles, and t is the time, …

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Source: www.whiteplainspublicschools.org

Date Published: 5/20/2021

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Answers – Algebra

SOLUTION: Meteorologists can approximate the duration of a storm by using the formula T=.07D^3/2, where T is the time in hours that a storm of diameter D (in …

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Source: www.algebra.com

Date Published: 7/17/2021

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Is there a formula to predict how long a thunderstorm lasts …

There is no way to predict how long a thunderstorm will last unless you look at radar. Even then it can be next to impossible under certain conditions.

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Source: www.quora.com

Date Published: 3/7/2022

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Meteorologists can determine how long a storm last – Gauthmath

Meteorologists can determine how long a storm lasts by using the … If the storm lasts 4.75 hours, find its diameter, to the nearest tenth …

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Source: www.gauthmath.com

Date Published: 7/9/2022

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SOLVED:Meteorologists can determine the duration of a storm …

VIDEO ANSWER: Okay, so we want to find our duration of a storm with a diameter that is the value of 16. Let’s close this into our equation to get 0.7 and …

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Date Published: 4/19/2022

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How far into the future can meteorologists forecast the weather?

You see this with seasonal forecasts, with phrases like “above-average chances of a cool winter” or “below-average hurricane activity is likely.

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Date Published: 11/4/2021

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How and What do I do to start?

Meteorologists can determine the duration of a storm using the function defined by T(D)=0.07 D exponent 3/2, where D is the storm’s diameter in miles and I is the time in hours. Calculate the duration of a 1 mile diameter storm.

The duration is how many hours?

SOLUTION: Meteorologists can approximate the duration of a storm by using the formula T=.07D^3/2, where T is the time in hours that a storm of diameter D (in miles) lasts. The National We

Click here to view ALL Radicals issues. Question 553504 Meteorologists can estimate the duration of a storm using the formula T = 0.07D^3/2, where T is the time in hours that a storm of diameter D (in miles) lasts.

The National Weather Service reports that a 4-mile diameter storm is heading towards New Haven. How long can residents expect the storm to last?

Found 2 solutions by rapaljer, nyc_function : Answer by rapaljer(4671) (view source):

T=.07D^3/2

T=0.07*4^(3/2)

hours or about half an hour.

For additional explanations on FRACTIONAL EXPONENTS you should read my “Intermediate Algebra: One Step at a Time”. The easiest way to find this site is through the easy-to-remember, easy-to-type link www.mathinlivingcolor.com. At the bottom of this page is a link that will take you to my FREE home page. Look for the link “Basic, Intermediate, and College Algebra: One Step at a Time” near the top of this page, click on “Intermediate Algebra” and look for the section “3.05 Fractional Exponents” in Chapter 3. The lesson is complete with explanations, examples and exercises with all the answers. You will particularly enjoy the “MATH IN LIVING COLOR” explanations for this section. I think you will find that my explanations are much easier to understand than the traditional textbooks you are likely to use.

Happy New Year!! My email address is [email protected] if you need to contact me!!

dr Robert J. Rapalje, retired

Seminole State College of Florida

Altamonte Springs campus

The trick is to know what D^3/2 means. For a fractional exponent like this, take the ROOT of the denominator of the fraction and RAISE to the power of the numerator. This means taking the 2nd root (i.e. square root) of D and raising it to the power of 3 (i.e. raising it to the third power). T=.07D^3/2T=.07*4^(3/2)hours, or about half an hour. For additional explanations on FRACTIONAL EXPONENTS you should read my “Advanced Algebra: One Step at a Time”. The easiest way to find this site is through the easy-to-remember, easy-to-type link www.mathinlivingcolor.com. At the bottom of this page is a link that will take you to my FREE home page. Look for the link “Basic, Intermediate, and College Algebra: One Step at a Time” near the top of this page, click on “Intermediate Algebra” and look for the section “3.05 Fractional Exponents” in Chapter 3. The lesson is complete with explanations, examples and exercises with all the answers. You will particularly enjoy the “MATH IN LIVING COLOR” explanations for this section. I think you will find that my explanations are much easier to understand than the traditional textbooks you are probably using. Happy New Year!! My email address is [email protected] if you need to contact me!! dr Robert J. Rapalje, RetireeSeminole State College of FloridaAltamonte Springs Campus You can put this solution on YOUR website!

Response from nyc_function(2741) (view source):

Let D = 4 in the equation and solve for T.

T = 0.07D^(3/2)

T = 0.07(4)^(3/2)

T = 0.07(sqrt4{4})^3

T = 0.07 times (2)^3

T = 0.07 times 8

T = 0.56

We now convert 0.56 to time in hours.

0.56 times 60 minutes in an hour = 33.6 minutes.

Now multiply 0.6 (that’s the decimal part of 33.6) by 60 = 36 seconds.

Final response for T = 0.0 hours, 33 minutes and 36 seconds.

You can place this solution on YOUR website!

Is there a formula to predict how long a thunderstorm lasts (duration of the storm)?

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