Differentiating an expression involving Hadamard Product

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I'm trying to calculate $\frac{dY}{dW}$ where: $$Y = (W^TX)oC$$

  • 'o' denotes the hadamard product. W, X and C are matrices with dimension (d, c), (d, n) and (c, n) respectively.

From matrix cookbook:, I understand $$\frac{dW^TX}{dW}=X$$

But, not able to figure out how to account for the hadamard product in the expression. I saw some other responses on similar topic but it was hard to follow. Some intuition from a beginners' perspective will be very helpful.