Session length

1 / 20

By arc definition, the radius of a 1° curve is _____ ft.

1800.50

5000.00

5729.58

To determine the radius of a 1° curve using the arc definition, we can use the formula which relates the radius to the curve's angle in degrees. The radius \( R \) in feet can be approximated using the formula:

\[ R = \frac{5729.58}{\text{Degrees}} \]

For a 1° curve, substituting the degree value into this formula gives:

\[ R = \frac{5729.58}{1} = 5729.58 \text{ feet} \]

This formula stems from the relationship between the length of the arc, the radius, and the angle in a circle, where the constant 5729.58 feet is derived from the conversion factors associated with degrees of arc in relation to the radius of a circle.

The correct answer reflects this calculation accurately, reaffirming that for a 1° curve, the radius is conventionally understood to be 5729.58 feet.

6000.00

Next question

Find the option that is right for you!

All options are one-time payments.

$12.50

30 day premium pass

All the basics to get you started

  • Ad-free experience
  • View your previous attempt history
  • Mobile app access
  • In-depth explanations
  • 30 day premium pass access
$30.00 $87.50 usd

6 month DELUXE pass (most popular)

Everything with the 30 day premium pass FOR 6 MONTHS! & the ultimate digital PDF study guide (BONUS)

  • Everything included in the premium pass
  • $87.50 usd value for $30.00! You save $57.50!
  • + Access to the ultimate digital PDF study guide
  • + 6 months of premium pass access
  • + Priority support
$12.50 $18.99

Ultimate digital PDF study guide

For those that prefer a more traditional form of learning

  • Available for instant download
  • Available offline
  • Hundreds of practice multiple choice questions
  • Comprehensive content
  • Detailed explanations
Image Description
Subscribe

Get the latest from Examzify

You can unsubscribe at any time. Read our privacy policy