Evaluate the partitioned interval {-6,4,3,-9,2,8} and find the norm (mesh)

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Enter Partitioned Interval

Evaluate the partitioned interval:

{-6,4,3,-9,2,8}

Calculate Δ_{0} → -9,-6,2,3,4,8

Subinterval 0 → [x_{0},x_{1}] = [-9,-6]

Δ_{0} = x_{1} - x_{0}

Δ_{0} = -6 - -9

Δ_{0} = 3

Calculate Δ_{1} → -9,-6,2,3,4,8

Subinterval 1 → [x_{1},x_{2}] = [-6,2]

Δ_{1} = x_{2} - x_{1}

Δ_{1} = 2 - -6

Δ_{1} = 8

Calculate Δ_{2} → -9,-6,2,3,4,8

Subinterval 2 → [x_{2},x_{3}] = [2,3]

Δ_{2} = x_{3} - x_{2}

Δ_{2} = 3 - 2

Δ_{2} = 1

Calculate Δ_{3} → -9,-6,2,3,4,8

Subinterval 3 → [x_{3},x_{4}] = [3,4]

Δ_{3} = x_{4} - x_{3}

Δ_{3} = 4 - 3

Δ_{3} = 1

Calculate Δ_{4} → -9,-6,2,3,4,8

Subinterval 4 → [x_{4},x_{5}] = [4,8]

Δ_{4} = x_{5} - x_{4}

Δ_{4} = 8 - 4

Δ_{4} = 4

Calculate the norm (mesh):

Find the largest interval

Δ_{1} = 8

What is the Answer?

Δ_{1} = 8

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Free Interval Partition Calculator - Given a partitioned interval, this evaluates the norm (mesh) by calculating each subinterval This calculator has 1 input.

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