English
English, 06.12.2019 21:31, yasarhan2

first to answer correctly will get

match each element on the left

1.

can i prove this? is it clear and concise?

conclusion

2.

is it interesting? would someone want to continue reading? is the topic clear? does more information need to be included, or does less information need to be included?

research

3.

does this prove or support my thesis? is there unnecessary or unrelated information that needs to be removed? does it serve a purpose?

objective

4.

do my quotes, facts and examples relate to the main points i want to make? do they support them?

paragraph

5.

is the transition from one idea to the next clear? does anything need to be rearranged? should i add transitions to the flow to be smoother?

organization

6.

did i prove my thesis statement? is it well supported? do i need to add to my essay or to make some portions clearer?

thesis second check

7.

does this summarize all my main points from my essay? does it repeat my thesis in a way that’s different and interesting? is there any new information that should not be included or that should be moved to a support paragraph?

subjective

8.

is my essay supported with facts and evidence from another source or outside research?

thesis first check

9.

does my essay contain any personal pronouns like “i,” “you” or “we” that need to be removed? does it contain any opinion statements that shouldn’t be included?

introduction

conclusion

research

objective

paragraph

organization

thesis second check

subjective


first to answer correctly will get match each element on the left

answer
Answers: 3
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Предмет
Mathematics, 21.08.2019 23:30, bigboyethanlanp2s9lm
Here are some things you may assume. there are proofs in the book but you don't have to write them down. we write h g to say that h is a normal subgroup of g and hg either of these conditions is equivalent to h g (along with h? g) .ah ha for all a eg 2. aha-1-{aha-1 lhe h} = h for all a g .if g is finite and p is a prime divisor of |g then g has at least one element of order p there is a table for as and some other small groups in the back of the book. you can use that we will extend the notation of the book a bit and say that for a ring r with unity 1r given an element ue r we say that v risa left inverse of ts if vu = 1r and that w e r is a right inverse if uw = 1 r the difference here is that r might not be commutative. we call u a unig if it has at least one left inverse and at least one right erse . similarly? #1) is a left zero divisor if there is some y? 0 e r with zy = 0 and a right zero divisor if there is either some y oe r with ya 0 we say that u is a zero divior iit is either a left zero divisor or a right zero divisor or both 1. let r be a non-commutative ri with unity and u be an element (a) prove that if u is a unit as described above, so there are v, w with (b) suppose that u has a right inverse with uzr show that if there is no other yr with uy 1r then u is not a zero divisor (c) suppose that u has a right inverse z with - rshow that if there is no other u? r with try = 1r then u is a unit. 2. consider the subset h = fe, ( 12)(34), ( 13) (24), ( 14)(23)) of g-a4 (a) show that h is a subgroup of g (b) write out all the left cosets of h in g (c) prove that h a. there are a number of ways to do this but just pick one and write it briefly but clearly
Answers: 1
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Предмет
Mathematics, 14.09.2019 02:10, zoeycrew
let s be a semigroup. prove that s is a group if and only if the following conditions hold: 1. s has a left identity—there exists an element e ∈ s such that ea = a for all a ∈ s; 2. each element of s has a left inverse—for each a ∈ s, there exists an element a -1 ∈ s such that a -1a = e.
Answers: 1
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Предмет
Mathematics, 20.09.2019 16:20, danjan9084
let s be a semigroup. prove that s is a group if and only if the following conditions hold: 1. s has a left identity—there exists an element e ∈ s such that ea = a for all a ∈ s; 2. each element of s has a left inverse—for each a ∈ s, there exists an element a -1 ∈ s such that a -1a = e.
Answers: 3
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first to answer correctly will get

match each element on the left

1.

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