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Posted: **Thu Jul 14, 2022 2:44 pm**

: A Cubic Spline S For A Function F Is Defined By S X X3 3x 1ax3 Bx2 Cx D 2 X 00 X 2 If S 1 1 Then A 3 B 1 C 3 And 1 (26.28 KiB) Viewed 48 times

A cubic spline S for a function f is defined by: S(x)={x3−3x+1ax3+bx2+cx+d−2≤x≤00≤x≤2 If S(1)=1. Then a=3,b=1,c=−3 and d=1a=1,b=0,c=−1 and d=1a=4,b=0,c=−4 and d=1a=3,b=0,c=−3 and d=1

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A cubic spline S for a function f is defined by: S(x)={x3−3x+1ax3+bx2+cx+d​−2≤x≤00≤x≤2​ If S(1)=1. Then a=3,b=1,c=−3 and

A cubic spline S for a function f is defined by: S(x)={x3−3x+1ax3+bx2+cx+d​−2≤x≤00≤x≤2​ If S(1)=1. Then a=3,b=1,c=−3 and

A cubic spline S for a function f is defined by: S(x)={x3−3x+1ax3+bx2+cx+d−2≤x≤00≤x≤2 If S(1)=1. Then a=3,b=1,c=−3 and

A cubic spline S for a function f is defined by: S(x)={x3−3x+1ax3+bx2+cx+d−2≤x≤00≤x≤2 If S(1)=1. Then a=3,b=1,c=−3 and