What score results from having 2 Cs and 1 B in FX dance elements not meeting competition standards?

What score results from having 2 Cs and 1 B in FX dance elements not meeting competition standards?

• A. .05
• B. .1
• C. .15
• D. .2

Answer: (A)

When calculating the deductions for floor exercise (FX) dance elements that do not meet the competition standards, the scoring criteria specify that for each insufficiently executed dance element, a deduction is applied based on the level of credit for that element. In this scenario, there are 2 elements that are recognized as "C" (which typically denotes elements requiring a higher standard) and 1 element that is considered "B" (the next tier down in difficulty). The correct calculation for deductions in this situation indicates that for each "C" element that does not meet standards, a deduction of 0.1 is applied. For the "B" element that does not meet standards, a deduction of 0.05 is typically applied. Thus, the total deduction would be as follows: - From the two "C" elements: 2 x 0.1 = 0.2 - From the one "B" element: 1 x 0.05 = 0.05 However, the question specifically asks for the score from having 2 "C" elements and 1 "B" that do not meet the standards, leading us to deduct only the .05 from the "B" element to achieve the final

When calculating the deductions for floor exercise (FX) dance elements that do not meet the competition standards, the scoring criteria specify that for each insufficiently executed dance element, a deduction is applied based on the level of credit for that element. In this scenario, there are 2 elements that are recognized as "C" (which typically denotes elements requiring a higher standard) and 1 element that is considered "B" (the next tier down in difficulty).

The correct calculation for deductions in this situation indicates that for each "C" element that does not meet standards, a deduction of 0.1 is applied. For the "B" element that does not meet standards, a deduction of 0.05 is typically applied.

Thus, the total deduction would be as follows:

• From the two "C" elements: 2 x 0.1 = 0.2

• From the one "B" element: 1 x 0.05 = 0.05

However, the question specifically asks for the score from having 2 "C" elements and 1 "B" that do not meet the standards, leading us to deduct only the .05 from the "B" element to achieve the final