Solve the Problem $^ { 3 } = \left( 36 \mathrm { yd } ^ { 3 } = 46,656 \mathrm { yd } ^ { 3 } \right.$

question 47

Multiple Choice

Solve the problem.
-Find a conversion factor between cubic inches and cubic yards. Write it in three forms.

• A) 1 in. \(^ { 3 } = \left( 36 \mathrm { yd } ^ { 3 } = 46,656 \mathrm { yd } ^ { 3 } \right.\)
• B) \(1 \mathrm { yd } ^ { 3 } = ( 3 \mathrm { ft } ) ^ { 3 } = 27 \mathrm { ft } ^ { 3 }\)
• C) \(1 \mathrm { yd } ^ { 2 } = ( 36 \text { in. } ) ^ { 2 } = 1296\) in. \(^ { 2 }\)
• D) \(1 \mathrm { yd } ^ { 3 } = ( 36 \text { in. } ) ^ { 3 } = 46,656\) in. 3

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Definitions:

Confidence Interval Estimate

A confidence interval estimate provides a range of values, derived from sample data, that is likely to contain the value of an unknown population parameter, along with a given level of confidence.

Prediction Interval

A range of values that is likely to contain the value of an unknown parameter for a future observation, with a specified level of confidence.

Expected Value

In probability and statistics, it is the average value obtained from numerous trials of an experiment over an extended period.

Confidence Interval

A compilation of values, resulting from the statistical study of samples, aimed to likely capture the value of an unknown population parameter.