Unisa mat1512 Study guides, Study notes & Summaries

UNISA MAT1512 Calculus A Assignment NINE of 2021 solutions. October November 2020 past paper. Where possible, alternative methods are used. Topics covered: Limits at a finite point. Limits at plus/minus. Limits from the left/right hand side. Continuity. Curve sketching. Integrals. Integration. Simplify then integrate. u-substitution. Definite/indefinite integrals. Area in between curve. Initial value Ordinary differential equations. Differentiation. Derivatives. Derivative from ...

UNISA MAT1512 Calculus A January February 2021 memorandum.

QUESTION 1 (a) Determine the following limits (if they exist): (i) (3) (ii) x  2 lim 3  x 1 2 (3) x 3 x  9 (iii) (iv) lim x  2x lim 1  x (3) (3) (v) x  1 lim 1  x 2x (3) (vi) lim sin t  tan 2t (3) t  0 t (b) Use the Squeeze Theorem to determine the following limit: 5k 2  cos3k lim 2 . (3) ...

UNISA MAT1512 Calculus A Assignment FIVE of 2021 solutions. Topics covered: Implicit differentiation. Equations of tangent lines. Equations of normal lines.

UNISA MAT1512 Calculus A Assignment SIX of 2021 solutions. The topic covered is: Partial derivatives.

UNISA MAT1512 Calculus A Assignment ONE 2021 solutions. On the document working is shown before the correct alternative is chosen. Content covered is limits. Limits as x approaches a finite point. Limits from the left and right hand sides. Limits as x approaches +/- infinity. L'Hopital's rule. The squeeze theorem. Limits of algebraic expressions. Limits read off from a graph. Continuity. Jump discontinuity. Removable discontinuity. Plotting piecewise defined graphs.

MAT1512 ASSIGNMENT 6 FULL DETAILED SOLUTIONS 2022 Unisa. Very good marks guaranteed. Wii really help you

MAT1512 ASSIGNMENT 5 FULL DETAILED SOLUTIONS 2022 UNISA Very good marks guaranteed. Will really help you

MAT1512 ASSIGNMENT 2 FULL DETAILED SOLUTIONS 2022 UNISA Very good marks guaranteed. Will really help you

UNISA MAT1512 Calculus A Assignment FOUR solutions of 2021. Topics covered: Implicit differentiation. The chain rule. The product rule. The Mean Value Theorem. (BONUS: It is shown that each "c" value lies in the appropriate interval.) Equations of tangent lines. Equations of normal lines. The fundamental theorem of Calculus and the chain rule.