The linearization of sinx\sin xsinx at x=0x = 0x=0 isAL(x)=1−x2/2L(x) = 1 - x^2/2L(x)=1−x2/2BL(x)=1L(x) = 1L(x)=1CL(x)=0L(x) = 0L(x)=0DL(x)=xL(x) = xL(x)=xcheck_circleExplanationsin0=0\sin 0 = 0sin0=0, sin′(0)=1\sin'(0) = 1sin′(0)=1. L(x)=0+1⋅x=xL(x) = 0 + 1 \cdot x = xL(x)=0+1⋅x=x.