Under Exponential Interpolation, If He $t _ { i }$ -Tear Yield Is

question 12

Multiple Choice

Under exponential interpolation, if he $t _ { i }$ -tear yield is $y \left( t _ { i } \right)$ , $i = 1,2$ , then the interpolated yield for $t$ lying between $t _ { 1 }$ and $t _ { 2 }$ is given by $y ( t ) = y \left( t _ { 1 } \right) e ^ { x \cdot \left( t - t _ { 1 } \right) }$ where $x$ is a parameter. Suppose the yield at one year is 4% and the yield at two years is 5%. Then, the closest yield at one and a half years, using exponential interpolation in time $t$ , is

• A) 4.47%
• B) 4.50%
• C) 4.53%
• D) 4.55%

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Definitions:

Sample Sizes

Refers to the number of individual samples or observations used in a survey or experimental study.

Interval Estimate

A range of values constructed from sample data within which the population parameter is estimated to lie, given a specified level of confidence.

Point Estimate

A point estimate is a single value given as the best estimate of an unknown population parameter based on sample data.

Final Examination

A comprehensive test given at the end of a course of study to assess a student's mastery of the material.