Find radius, circumference, area and arc length in circle

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SUMMARY

The discussion focuses on calculating the radius, circumference, area, and arc length of a circle. The values provided include a radius of 12 inches, a circumference of 75.3982 inches, and an area of 452.389 square inches. The user seeks clarification on the formula for calculating arc length, specifically how to find 105/360 of the circumference. The importance of expressing answers in terms of \(\pi\) is emphasized.

PREREQUISITES
  • Understanding of basic circle geometry
  • Familiarity with the formulas for circumference and area of a circle
  • Knowledge of arc length calculation
  • Ability to work with fractions and proportions
NEXT STEPS
  • Learn the formula for arc length: \( \text{Arc Length} = \frac{\theta}{360} \times \text{Circumference} \)
  • Study the relationship between radius, diameter, and circumference in circles
  • Explore the concept of expressing numerical answers in terms of \(\pi\)
  • Practice solving problems involving circle geometry using different radii
USEFUL FOR

Students studying geometry, educators teaching circle properties, and anyone needing to apply circle formulas in practical scenarios.

Etrujillo
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So I've been able to solve
A.12 inch
B.24 inch
C.75.3982
D.452.389
Cant solve e. Arc length can anyone please explain the formula. Thank you
 

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Etrujillo said:
So I've been able to solve
A.12 inch
B.24 inch
C.75.3982
D.452.389
Cant solve e. Arc length can anyone please explain the formula. Thank you
So far so good.

You know that the circumference is 75.3982 in, then how much is 105/360 of it?

-Dan
 
Note that the instructions say to express your answers in terms of \(\pi\). :)
 

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