Question Function Find the first partial derivative with respect to d Find the first partial derivative with respect to q ∂d∂h=q Simplify h=dqFind the first partial derivative by treating the variable q as a constant and differentiating with respect to d ∂d∂h=∂d∂(dq)Use differentiation rule ∂x∂(cf(x))=c×∂x∂(f(x)) ∂d∂h=q×∂d∂(d)Use ∂x∂xn=nxn−1 to find derivative ∂d∂h=q×1Solution ∂d∂h=q Show Solution Solve the equation Solve for d Solve for q d=qh Evaluate h=dqRewrite the expression h=qdSwap the sides of the equation qd=hDivide both sides qqd=qhSolution d=qh Show Solution
Algebra
Calculus
Trigonometry
Matrix Algebra Calculus Trigonometry Matrix