MATH 114 SEQUENCES AND SERIES PROBLEM SOLVING PRACTICE TEST 2026, Exams of Mathematics

MATH 114 SEQUENCES AND SERIES PROBLEM SOLVING PRACTICE TEST 2026

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2025/2026

Available from 05/21/2026

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MATH 114 SEQUENCES AND SERIES
PROBLEM SOLVING PRACTICE TEST 2026
◉ Cumulative Frequency
Answer: For a class is the sum of the frequencies for that class and
all previous classes
◉ Stem-and-Leaf Plots
Answer: Method of exploratory data analysis that is used to rank-
order and arrange data into groups
◉ Mode
Answer: The most frequent number
◉ Median
Answer: • Middle Number
• Subtract the two and divide by 2
◉ Median in Large Data Sets
Answer: (n+1)÷2 = The position of the median
◉ Mean
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MATH 114 SEQUENCES AND SERIES

PROBLEM SOLVING PRACTICE TEST 2026

◉ Cumulative Frequency Answer: For a class is the sum of the frequencies for that class and all previous classes ◉ Stem-and-Leaf Plots Answer: Method of exploratory data analysis that is used to rank- order and arrange data into groups ◉ Mode Answer: The most frequent number ◉ Median Answer: • Middle Number

  • Subtract the two and divide by 2 ◉ Median in Large Data Sets Answer: (n+1)÷2 = The position of the median ◉ Mean

Answer: Sum of all entries ÷ Number of entries ◉ Range Answer: Largest value - Smallest value ◉ Coefficient of Variance Answer: (S÷Mean) • 100 (Population Standard Deviation ÷ Population Mean) • 100 ◉ How to Compute Quartiles Answer: 1. Order from smallest to largest

  1. Find the median (Q2)
  2. The first quartile is then the median of the lower half of data
  3. The third quartile is the median of the upper half of the data ◉ Box-And-Whisker Plot Answer: ◉ Properties of a Normal Curve Answer: • The curve is bell-shaped, with the highest point at μ
  • The curve is symmetrical about a vehicle line through μ

Answer: The histogram should be roughly bell-shaped ◉ How to determine whether data have normal distribution for outliers Answer: There should not be more than one outlier. one way to check for outliers is to use a box-and-whisker plot. Recall that outliers are those data values that are = above q3 by an amount greater than 1.5 X interquartile range = below q1 by an amount greater than 1.5 x interquartile range ◉ Population Standard Deviation Equation Answer: σ = (Square Root) σ² ◉ Sample Standard Deviation Equation Answer: s = (Square Root) s² ◉ Sample Mean Equation Answer: x̅ = (∑x)÷n ◉ Population Mean Equation Answer: μ = (∑x)÷N

◉ Sample Variance Equation Answer: s² = (∑x-x̅)²÷(n-1) ◉ Population Variance Equation Answer: σ² = (∑x-μ)² ÷ N ◉ Convert x value to z-score Answer: x = z σ+ μ ◉ What does s² stand for? Answer: Sample Variance ◉ What does x̅ Stand for? A nswer: Sample Mean ◉ What does S stand for? Answer: Sample Standard Deviation ◉ What does σ² stand for? Answer: Population Variance ◉ What does σ stand for?

◉ Graphs used for stem-and-leaf plots? Answer: Histograms and Box-and-Whisker Plot