Session length

1 / 20

Which weight movement does the cosine correction curve address?

Horizontal weight changes

When a weight is moved and its line of action tilts away from vertical, the force the support actually feels is the vertical component of the weight. That vertical component is W cos(theta), where theta is the angle between the weight and the vertical. As you shift the weight horizontally, theta changes, so the vertical force changes in a predictable cosine pattern. The cosine correction curve is used to adjust for these horizontal shifts, ensuring the measured load reflects the actual vertical load across different horizontal positions.

Vertical changes wouldn’t alter the angle, so no cosine adjustment is needed; diagonal changes involve a combination of horizontal and vertical components and aren’t the specific case this curve targets; rotational changes relate to torques and lever arms rather than the direct vertical projection of the weight.

Vertical weight changes

Diagonal weight changes

Rotational weight changes

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