The \( 2^{\text {nd }} \) class in a grouped frequency distribution is \( 8 \leq x<14 \). The \( 5^{\text {th }} \) class is:
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To determine the \( 5^{\text{th}} \) class in a grouped frequency distribution where the \( 2^{\text{nd}} \) class is from \( 8 \leq x < 14 \), we can first observe the width of the classes. The width of the \( 2^{\text{nd}} \) class is \( 14 - 8 = 6 \). Assuming the classes are equal in width, the \( 3^{\text{rd}} \) class would be \( 14 \leq x < 20 \), the \( 4^{\text{th}} \) class would be \( 20 \leq x < 26 \), and consequently, the \( 5^{\text{th}} \) class would be \( 26 \leq x < 32 \). So, the \( 5^{\text{th}} \) class is \( 26 \leq x < 32 \).
