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With a compass draw the arc associated with a 720° angle, it looks like a circle. With a protractor, label the angle in multiples of 45° and 30° up to 720°. Notice 30° and 390° are in the same position thus they are co-terminal angles. Next on the same illustration, label the angle in multiples of -45° and -30° up to -720°. Negative angles are in the clockwise direction. Notice 330° and -30° are in the same position. Moreover 330°, 690°, -30°, -390° are co-terminal angles because they are in the same position.
Do assignment 1 in radians. With a compass draw the arc associated with a 4Π angle, it looks like a circle. With a protractor, label the angle in multiples of Π/4 and Π/6 up to 4 π radians. Notice Π/6 and 13Π/6 are in the same position thus they are co-terminal angles. Next on the same illustration, label the angle in multiples of - Π/4 and - Π/6 up to -4π radians. Negative angles are in the clockwise direction. Notice 11Π/6 and - Π/6 are in the same position. Moreover 11Π/6, 23Π/6, -Π/6, -13Π/6 are co-terminal angles because they are in the same position.
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The width of a rectangle is 30.5% of its length l. Write a formula for the area and perimeter of the rectangle in terms of l only
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Question: Find all third order partial derivatives for the function F(x,y)= log xy+ e (x+y) -x/y.
solve the differential equation dy/dx=f(y)x^n+g(y)x^m by finding a one-parameter group leaving it invariant
solve for x and y 2x+3y=12 and 30x+11y=112
Quotient Rule (f/g)' = (f'g - fg')/g 2 Here, we can do this by using the definition of the derivative or along with Logarithmic Definition. Proof Here we do the pr
Example of Implicit differentiation So, now it's time to do our first problem where implicit differentiation is required, unlike the first example where we could actually avoid
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