Convert the Integral to Polar Coordinates $\int _ { - 1 } ^ { 1 } \int _ { 1 } ^ { \sqrt { 2 - x ^ { 2 } } } f ( x , y ) d y d x$

question 73

Multiple Choice

Convert the integral to polar coordinates. $\int _ { - 1 } ^ { 1 } \int _ { 1 } ^ { \sqrt { 2 - x ^ { 2 } } } f ( x , y ) d y d x$

• A) \(\int _ { \pi / 4 } ^ { 3 \pi / 4 } \int _ { 1 / \sin \theta } ^ { \sqrt { 2 } } f ( r \cos \theta , r \sin \theta ) d r d \theta\)
• B) \(\int _ { 0 } ^ { 3 \pi / 4 } \int _ { 1 / \sin \theta } ^ { \sqrt { 2 } } f ( r \cos \theta , r \sin \theta ) r d r d \theta\)
• C) \(\int _ { \pi / 4 } ^ { 3 \pi / 4 } \int _ { 1 } ^ { \sqrt { 2 } } f ( r \cos \theta , r \sin \theta ) r d r d \theta\)
• D) \(\int _ { \pi / 4 } ^ { 3 \pi / 4 } \int _ { 1 / \sin \theta } ^ { \sqrt { 2 } } f ( r \cos \theta , r \sin \theta ) r d r d \theta\)
• E) \(\int _ { \pi / 4 } ^ { 3 \pi / 4 } \int _ { 1 / \sin \theta } ^ { \sqrt { 2 } } f ( r \cos \theta , r \sin \theta ) r d \theta d r\)

Recognize the role of ethics and corporate social responsibility in management training.

Explain the importance and methods of needs assessment in training programs.

Understand the significance of off-site training and the conditions under which it is most effective.

Comprehend how continuous learning and development contribute to effective leadership.

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