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Home » Check in ellipse: \( 0 + \frac6464 = 1 \) — yes. - AMAZONAWS

Check in ellipse: \( 0 + \frac6464 = 1 \) — yes. - AMAZONAWS

📅 March 5, 2026 👤 scraface

Mar 05, 2026

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To find the remainder when \( t^4 + 3t^2 + 2 \) is divided by \( t^2 +...
t^4 + 3t^2 + 2 = (t^2 + 1)Q(t) + R(t)
where \( R(t) \) is the remainder and has degree less than 2. Assume \...
Divide the leading term \( t^4 \) by \( t^2 \) to get \( t^2 \).
Multiply \( t^2 \) by \( t^2 + 1 \) to get \( t^4 + t^2 \).
Subtract: \( (t^4 + 3t^2 + 2) - (t^4 + t^2) = 2t^2 + 2 \).
Divide \( 2t^2 \) by \( t^2 \) to get \( 2 \).
Multiply \( 2 \) by \( t^2 + 1 \) to get \( 2t^2 + 2 \).
Subtract: \( (2t^2 + 2) - (2t^2 + 2) = 0 \).
The remainder is \( 0 \).

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