Evaluate the line integral of the vector field (3x2 + 3y + 2xy, 3y2 + 3x + x2) along the curve y = x − 2 from (1, −1) to (5, 3). Hint: both should be 276 (a) directly (b) using the fundamental theorem for line integrals.
Evaluate the line integral of the vector field (3x2 + 3y + 2xy, 3y2 + 3x + x2) along the curve y = x − 2 from (1, −1) to (5, 3). Hint: both should be 276 (a) directly (b) using the fundamental theorem for line integrals.
Evaluate the line integral of the vector field (3x2 + 3y + 2xy, 3y2 + 3x + x2) along the curve y = x − 2 from (1, −1) to (5, 3). Hint: both should be 276 (a) directly (b) using the fundamental theorem for line integrals.
Evaluate the line integral of the vector field (3x2 + 3y + 2xy, 3y2 + 3x + x2) along the curve y = x − 2 from (1, −1) to (5, 3). Hint: both should be 276 (a) directly (b) using the fundamental theorem for line integrals.
With differentiation, one of the major concepts of calculus. Integration involves the calculation of an integral, which is useful to find many quantities such as areas, volumes, and displacement.
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