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8. Define a function polyMult p q that returns the product of p and q. For example: poly Mult [(3.0,2), (2.0,1), (1.0,0)] [(3.0,1), (2.0,0)] should evaluate to [(2.0,0), (7.0,1), (12.0,2), (9.0,3)] (or equivalent). Use the fact that when n > 0, ao+a₁×x+a2×x²+...+anxx" is expressible as a0+xx(a₁x+a2××+ ··· +an×xn−1) and thus provide a recursive definition that uses polynomial addition (implemented earlier) and а тар.

8. Define a function polyMult p q that returns the product of p and q. For example: poly Mult [(3.0,2), (2.0,1), (1.0,0)] [(3.0,1), (2.0,0)] should evaluate to [(2.0,0), (7.0,1), (12.0,2), (9.0,3)] (or equivalent). Use the fact that when n > 0, ao+a₁×x+a2×x²+...+anxx" is expressible as a0+xx(a₁x+a2××+ ··· +an×xn−1) and thus provide a recursive definition that uses polynomial addition (implemented earlier) and а тар.

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8. Define a function polyMult p q that returns the product of p and q. For example: poly Mult [(3.0,2), (2.0,1), (1.0,0)] [(3.0,1), (2.0,0)] should evaluate to [(2.0,0), (7.0,1), (12.0,2), (9.0,3)] (or equivalent). Use the fact that when n > 0, ao+a₁×x+a2×x²+...+anxx" is expressible as a0+xx(a₁x+a2××+ ··· +an×xn−1) and thus provide a recursive definition that uses polynomial addition (implemented earlier) and а тар.
Transcribed Image Text:8. Define a function polyMult p q that returns the product of p and q. For example: poly Mult [(3.0,2), (2.0,1), (1.0,0)] [(3.0,1), (2.0,0)] should evaluate to [(2.0,0), (7.0,1), (12.0,2), (9.0,3)] (or equivalent). Use the fact that when n > 0, ao+a₁×x+a2×x²+...+anxx" is expressible as a0+xx(a₁x+a2××+ ··· +an×xn−1) and thus provide a recursive definition that uses polynomial addition (implemented earlier) and а тар.
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