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1 the formula for a function yfx is fx7x4 x is less than or equal to 0 find the formula for f-1x2 evaluate the six
this question concerns the function fxx3 3x2 -24x40a find the stationary points of this functionb i using the strategy
1 find the average rate of change of fxx3-9x9a from -8 to -2b from -1 to 1c from 1 to 4a what is average rate of change
1 for the intercepts and use them to graph equation 6x2y122 the distance dp1p2 between the points p1 and p2 p1-15 p222
1 determine whether the following relation represents a function if the relation is a function then state domain and
1 find the slope of the line with the following points23 and -252 what is the slope of the line represented by the
the equation 49x2 36y2 1764 describes a certain closed curve in 2-dimensional space the caret indicates that the
1 is the perimeter of a composite figure greater than less than or equal to the sum of the perimeters of each figure
polynomial identities and proofsessential questionsnbsp how can polynomial identities be proven what can polynomial
calculating factorials combinations permutationsevaluate the given expressions and express all results using the usual
i have the following cayley tables which is in modulo 9determine the order of each element prove that g is a cyclic
mixed problems2 write down all possible subsets of a b c d3 without writing them down what are the number of subsets of
in order to solve the congruence 2x 6 equiv 4 mod 8 your friend phillovett wrote down the following steps2x6 equiv 4
awrite the boolean expression for it please show all the steps and explain your development with your own wordsbdraw
1 a how many license plates can a state produce if the plates can contain 6 characters from 26letters and 10 digits if
homomorphismproblem 4let g g1 and g2 be groups let micro1 g -gt g1 and micro2 g -gt g2 be group homomorphisms prove
using the employment information in the table on alpha corporation find the mean for the grouped datayears of
let g be any non-abelian group of order 6 by cauchys theorem g has an element a of order 2 let h a and let s be the
let a and x be elements in a group gprove that a and axb where b is the inverse of a have the same periodlet g be a
group theory1i state the axioms for an equivalence relationii the relation n mod 3 divides the non-negative integersie
1 let h be a subgroup of a group g such that g sup1 hg elements in h for all h elements in h show every left coset gh
let g1 and g2 be groups and let g be a direct product of g1 x g2let h x1 x2 element g1 x g2 x2 e and let k x1 x2
suppose a simple group g of order 660 is a subgroup of the symmetric group s11 here s is with 11 as a subscript and x
1 ai let gz12sub12 dont know how to put it the group of integers modulo 12 prove that h 0 6 and k 0 4 8 are subgroups
modern algebragroup theory lxxxivpermutation groupsthe order of a permutationthe order of a cyclea what is the order of