Let G = {(1) (2) (3) (4), (12) (3) (4) , (1) (2) (34), (12) (34)} with operation multiplication. a. Construct a multiplication table for G. b. Find an automorphism f: G→ G satisfying f[(12) (3) (4)] = ( 1) (2) (34) and f[( 1 ) ( 2 ) ( 34 )] = ( 1 2 ) ( 3 ) ( 4 ).

Q: how do you determine coterminals?

A: They are obtained by adding and subtacting 360 degrees

Q: Define the term coefficients?

A: Coefficients:  A numerical or constant quantity placed before and multiplying the variable in an…

Q: What means supplementary

A: When sum of two angles are 180° then angles are supplementary angles. Suppose one angle is 70° and…

Q: 15 6. A=D

A: here one triangle and one rectangle is connect  and triangle is right angle triangle  here other…

Q: [(et (et + 5)dt

A:

Q: Graph the function. y 2 tan

A: y=2tan14x

Q: A-1 does not exist.

A:

Q: EC an

A:

Q: Sec o

A: The solution is given in the next step.

Q: cosydy

A:

Q: Find aly if and of to

A: Differentiation

Q: What is the law of persistence of small number?

A:

Q: Which is the right option?

A: Pascal's identity states that Ckn=Ckn-1+Ck-1n-1 for any positive k and n. here  Ckn  are binary…

Q: Determine the value of

A: we have to determine the value of z to correspondingprobability value is 0.0400

Q: can you do the resr

A: Let's solve 6th question.  Please repost for other parts.

Q: tan x+ cot x csc(2x) = %3D

A:

Q: a b er

A: Solution

Q: Give an example of the law of persistence of small numbers.

A:

Q: What about third one?

A:

Q: that

A: a. The parameter of interest is the percentage of times the scanners coming up with wrong price tag.…

Q: Need (v) and (vi).

A:

Q: Illustrate Linear independence?

A: