Thanks in advance. T F We have a procedure for graphing y = xp / q for any p and

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Thanks in advance.

T F We have a procedure for graphing y = xp / q for any p and q. T F Limits of type are indeterminate. T F There are only two essential trig functions (all other trig functions can be defined in terms of those two). T F All trig functions are continuous on their domains. T F The function y = x2 has a unique inverse (which is ). Please list some points on the graph of y = sin x: . No trig functions pass the horizontal line test, so we must restrict the domain to produce a preferred partial inverse. Our domain restriction for y = sin x is and the name of this inverse function is Therefore, the following points are on the graph of the inverse function. and . Methods of calculating limits. For each problem, indicate which type of limit it is. Some of the limits below require multi-step processes to solve. If this is the case, indicate a viable first step by choosing one of the option A-C. If the limit can be solved immediately without any of A-C, then select D. Each letter may be used once, more than once, or not at all. can apply L'Hopital's Rule immediately need to do algebra before L'Hopital's Rule must use logarithms could be solved right now requires the squeeze theorem Methods of trig calculation The following trig computations can each be done using one or more of the processes outlined on the right. Please choose the lowest numbered process that works for that computation. Each number may be used once, more than once, or not at all. can compute using only triangles. can compute using trig identities (e.g. angle sum or half-angle formulae can be computed with using definitions, algebra, and triangles need a computer or calculator to estimate the answer

Explanation / Answer

1a)the answer is True,because both the values of p and q is needed for graphing.

b)same here answer is True.because,Infinity divided zero times is senseless.ie a number can't be divided zero(a never ending process) and again the number is not counted yet(ie infinite).

c)True(every other functions can be obtained by sin and cos)

d)False(all functions except sin and cos are dicontinuous)

e)False(suppose if we give the value for x say from -1 to 1 the y will be 0 to 1 but we will not get -1 from y)

2nd fill in the blank answers

a) (y,x)={(0,0),(0.5,(pi/6)),((root 3/2),(pi/3)),(1,(pi/2)),(0,pi),(-1,(3*pi/2))}

b)the domain is from ((-pi/2),(pi/2)) and the inverse is sin inverse with domain (-1,1)

c)(y,x)={(-1,(-pi/2)),(0,0),(1,(pi/2)}

4

7 sorry don't know this

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