Evaluating a Definite Integral as a Limit In Exercises 5-10, evaluate the definite integral by the limit definition. ∫ − 2 1 ( 2 x 2 + 3 ) d x
Evaluating a Definite Integral as a Limit In Exercises 5-10, evaluate the definite integral by the limit definition. ∫ − 2 1 ( 2 x 2 + 3 ) d x
Solution Summary: The author explains the formula used to calculate the definite integral of f(x), where a is the lower limit of integration, and b the upper limit.
Evaluating a Definite Integral as a Limit In Exercises 5-10, evaluate the definite integral by the limit definition.
∫
−
2
1
(
2
x
2
+
3
)
d
x
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.
Question 2
Let F be a solenoidal vector field, suppose V × F = (-8xy + 12z², −9x² + 4y² + 9z², 6y²), and let
(P,Q,R) = V²F(.725, —.283, 1.73). Then the value of sin(2P) + sin(3Q) + sin(4R) is
-2.024
1.391
0.186
-0.994
-2.053
-0.647
-0.588
-1.851
1 pts
1 pts
Let F and G be vector fields such that ▼ × F(0, 0, 0) = (0.76, -9.78, 3.29), G(0, 0, 0) = (−3.99, 6.15, 2.94), and
G is irrotational. Then sin(5V (F × G)) at (0, 0, 0) is
Question 1
-0.246
0.072
-0.934
0.478
-0.914
-0.855
0.710
0.262
.
answer
Chapter 5 Solutions
Bundle: Calculus: Early Transcendental Functions, Loose-leaf Version, 6th + WebAssign Printed Access Card for Larson/Edwards' Calculus: Early Transcendental Functions, 6th Edition, Multi-Term
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