Let 2,400 be consecutive terms of an arithmetic with common difference d, and let W1, W2,...

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Let 2,400 be consecutive terms of an arithmetic with common difference d₁, and let W1, W2, W₁00 be consecutive terms of another arithmetic progression with common difference d₂, where did₂ = 10. For each i = 1, 2, ...., 100, let R; be a rectangle with length 1₁, width w; and area 4₁. If A51 - 450 = 1000, then the value of 4100-490 is Let 2,400 be consecutive terms of an arithmetic with common difference d₁, and let W1, W2, W₁00 be consecutive terms of another arithmetic progression with common difference d₂, where did₂ = 10. For each i = 1, 2, ...., 100, let R; be a rectangle with length 1₁, width w; and area 4₁. If A51 - 450 = 1000, then the value of 4100-490 is

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