Consider a box of length 2L, where L = 1 m.  The bowstring is made up of two cords of natural length 1 m meeting in the center, each with stiffness 127 N/m.  An archer pulls back the string a distance 0.31 m.  What would be the force on an arrow in this state, in N? (Note: There are two cords and their vertical components of their elastic forces will cancel, see below.)

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Consider a box of length 2L, where L = 1 m.  The bowstring is made up of two cords of natural length 1 m meeting in the center, each with stiffness 127 N/m.  An archer pulls back the string a distance 0.31 m.  What would be the force on an arrow in this state, in N? (Note: There are two cords and their vertical components of their elastic forces will cancel, see below.)

(Please answer to the fourth decimal place - i.e 10.5432)

The image illustrates the transformation of a lens into a geometric shape, possibly a cone. 

- On the left, there is an outline of a concave lens depicted with dashed lines, suggesting its initial form.
  
- An arrow pointing to the right indicates the directional transformation or projection process towards the next shape.

- On the right, there is a geometric representation resembling a cone with dashed lines outlining its form. The shape has a height labeled as "2L" and a width at the base labeled as "x."

This diagram could be used to describe a process in optics or geometric transformation, possibly explaining how light or images are projected through lenses to form specific shapes.
Transcribed Image Text:The image illustrates the transformation of a lens into a geometric shape, possibly a cone. - On the left, there is an outline of a concave lens depicted with dashed lines, suggesting its initial form. - An arrow pointing to the right indicates the directional transformation or projection process towards the next shape. - On the right, there is a geometric representation resembling a cone with dashed lines outlining its form. The shape has a height labeled as "2L" and a width at the base labeled as "x." This diagram could be used to describe a process in optics or geometric transformation, possibly explaining how light or images are projected through lenses to form specific shapes.
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