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Present continuous quiz key🙌 1. Are 2. is 3. staying 4. am eating 5. is learning 6. am working 7. are eating 8. isn't he 9. opening 10. lying Share button was made by: @auto_share_robot

Present simple quiz key🙌 1. like 2. does 3. wants breakfast 4. is 5. is 6. are on holiday 7. does 8. live 9. are 10. seem Share button was made by: @auto_share_robot

Present Perfect Continuous Quiz 1. It has _ snowing a lot this week. A.  be B. been C. being 2. _ your brother and sister been getting along? A.  Have B. Has C. Are 3. Rick _ been studying hard this semester. A. 's B. s C. 've 4. I'm tired because I _ been working out. A. 've B. has C. am 5. Julie ____ living in Italy since May. A. has being B. is been C. has been 6. Did you know he's been teaching German _ fifteen years? A. before B. since C. for 7. We have been watching TV _ we had dinner. A. for B. since C. by 8. He has ____ too hard today. A. working B. works C. been working 9. Has it _ raining since you arrived? A. be B. been C. is 10. My brother has been travelling _ two months. A. since B. for C. by 📢Share🔗 @Qesem_store @Qesem_store Share button was made by: @auto_share_robot

Present Perfect Quiz 1. Lindsay _ not been to France. A. has B. is C. have 2. _ you finished your homework? A. Have B. Has C. Is 3. They___ gone to a rock concert. A. 's B. 'es C. 've 4. _ you been to Japan? A. Is B. Have C. Has 5. We _ never eaten Mexican food. A. have B. has C. are 6. Andrea has _ her umbrella. A. forget B. forgetting C. forgotten 7. _ the sun come up? A. Was B. Have C. Has 8. The children ____ the lost puppy. A. have find B. is finding C. have found 9. Wiwi's been a vegetarian _ three years. A. since B. for C. after 10. I haven't worked _ last December. A. since B. for C. by 📢Share🔗 @Qesem_store @Qesem_store Share button was made by: @auto_share_robot

Continuous Quiz 1. _ they coming over for dinner? A. Is B. Are C. Am 2. Maxwell _ not sleeping on our sofa. A. is B. are C. am 3. My mother-in-law is _ at our house this week. A. stay B. staying C. be staying 4. I _ my dinner right now. A. eat B. eating C. am eating 5. My sister _ Spanish. A. learn B. is learning C. learning 6. I _ at the hair salon until September. A. work B. be working C. am working 7. We _ at a fancy restaurant tonight. Jason decided this yesterday. A. eat B. are eating C. eats 8. Why ____ playing football tomorrow? A. he not is B. he isn't C. isn't he 9. They are _ a new shopping mall downtown. A. opening B. openning C. oppening 10. Melissa is _ down on her bed. A. lieing B. liying C. lying 📢Share🔗 @Qesem_store @Qesem_store Share button was made by: @auto_share_robot

Present Simple Quiz 1. Do you _ chocolate milk? A. like B. likes C. be like 2. He _ not want to go to the movies. A. do B. does C. is 3. He ____ now. A. plays tennis B. wants breakfast C. walks home 4. It _ a beautiful day today. A. is B. are C. am 5. Sorry, Lisa _ not here at the moment. A. am B. is C. be 6. They're not here. They ____ right now. A. go to school B. swim at the beach C. are on holiday 7. Robert _ not go to my school. A. is B. does C. are 8. My parents _ in a two-bedroom apartment. A. live B. lives C. are live 9. We _ European. A. do be B. are C. do are 10. You _ so happy today! A. looks B. seem C. be 📢Share🔗 @Qesem_store @Qesem_store

Hi Hi families let me ask you simple quiz's on present tenses so you can discuss over them at stay @home discussion room⤵️ @Qesem_academy_social

Aristotle (384BC-322BC) Father of Logic! 📢Share🔗 @Qesem_store @Qesem_store

▶️Types of Reasoning With Examples Each type of logic could include deductive reasoning, inductive reasoning, or both. 🟣Deductive Reasoning Examples Deductive reasoning provides complete evidence of the truth of its conclusion. It uses a specific and accurate premise that leads to a specific and accurate conclusion. With correct premises, the conclusion to this type of argument is verifiable and correct. Premises: All squares are rectangles. All rectangles have four sides. Conclusion: All squares have four sides. Premises: All people are mortal. You are a person. Conclusion: You are mortal. Premises: All trees have trunks. An oak tree is a tree. Conclusion: The oak tree has a trunk. 🟢Inductive Logic Examples Inductive reasoning is "bottom up," meaning that it takes specific information and makes a broad generalization that is considered probable, allowing for the fact that the conclusion may not be accurate. This type of reasoning usually involves a rule being established based on a series of repeated experiences. Premises: An umbrella prevents you from getting wet in the rain. Ashley took her umbrella, and she did not get wet. Conclusion: In this case, you could use inductive reasoning to offer an opinion that it was probably raining. Explanation: Your conclusion, however, would not necessarily be accurate because Ashley would have remained dry whether it rained and she had an umbrella, or it didn't rain at all. Premises: Every three-year-old you see at the park each afternoon spends most of their time crying and screaming. Conclusion: All three-year-olds must spend their afternoon screaming. Explanation: This would not necessarily be correct, because you haven’t seen every three-year-old in the world during the afternoon to verify it. Premises: Twelve out of the 20 houses on the block burned down. Each fire was caused by faulty wiring. Conclusion: If more than half the homes have faulty wiring, all homes on the block have faulty wiring. Explanation: You do not know this conclusion to be verifiably true, but it is probable. Premises: Red lights prevent accidents. Mike did not have an accident while driving today. Conclusion: Mike must have stopped at a red light. Explanation: Mike might not have encountered any traffic signals at all. Therefore, he might have been able to avoid accidents even without stopping at a red light. Follow the Logic As these examples show, you can use logic to solve problems and to draw conclusions. Sometimes those conclusions are correct conclusions, and sometimes they are inaccurate. When you use deductive reasoning, you arrive at correct logical arguments while inductive reasoning may or may not provide you with a correct outcome. Check out examples of logical fallacies to see what incorrect logical reasoning looks like. 📢Share🔗 @Qesem_store @Qesem_store Share button was made by: @auto_share_robot

🔰Examples of Logic: 4 Main Types of Reasoning In simple words, logic is “the study of correct reasoning, especially regarding making inferences.” Logic began as a philosophical term and is now used in other disciplines like math and computer science. While the definition sounds simple enough, understanding logic is a little more complex. Use logic examples to help you learn to use logic properly. Definitions of Logic Logic can include the act of reasoning by humans in order to form thoughts and opinions, as well as classifications and judgments. Some forms of logic can also be performed by computers and even animals. Logic can be defined as: “The study of truths based completely on the meanings of the terms they contain.” Logic is a process for making a conclusion and a tool you can use. The foundation of a logical argument is its proposition, or statement. The proposition is either accurate (true) or not accurate (false). Premises are the propositions used to build the argument. The argument is then built on premises.Then an inference is made from the premises.Finally, a conclusion is drawn. 🔰Definition of Logic in Philosophy Logic is a branch of philosophy. There are different schools of thought on logic in philosophy, but the typical version is called classical elementary logic or classical first-order logic. In this discipline, philosophers try to distinguish good reasoning from bad reasoning. ❇️Definition of Logic in Mathematics Logic is also an area of mathematics. Mathematical logic uses propositional variables, which are often letters, to represent propositions. ✳️Types of Logic With Examples Generally speaking, there are four types of logic. 1⃣Informal Logic Informal logic is what’s typically used in daily reasoning. This is the reasoning and arguments you make in your personal exchanges with others.  Premises: Nikki saw a black cat on her way to work. At work, Nikki got fired. Conclusion: Black cats are bad luck. Explanation: This is a big generalization and can’t be verified. Premises: There is no evidence that penicillin is bad for you. I use penicillin without any problems. Conclusion: Penicillin is safe for everyone. Explanation: The personal experience here or lack of knowledge isn’t verifiable. Premises: My mom is a celebrity. I live with my mom. Conclusion: I am a celebrity. Explanation: There is more to proving fame that assuming it will rub off. 2⃣Formal Logic In formal logic, you use deductive reasoning and the premises must be true. You follow the premises to reach a formal conclusion.  Premises: Every person who lives in Quebec lives in Canada. Everyone in Canada lives in North America. Conclusion: Every person who lives in Quebec lives in North America. Explanation: Only true facts are presented here. Premises: All spiders have eight legs. Black Widows are a type of spider. Conclusion: Black Widows have eight legs. Explanation: This argument isn’t controversial. Premises: Bicycles have two wheels. Jan is riding a bicycle. Conclusion: Jan is riding on two wheels. Explanation: The premises are true and so is the conclusion. 3⃣Symbolic Logic Symbolic logic deals with how symbols relate to each other. It assigns symbols to verbal reasoning in order to be able to check the veracity of the statements through a mathematical process. You typically see this type of logic used in calculus.  Symbolic logic example: Propositions: If all mammals feed their babies milk from the mother (A). If all cats feed their babies mother’s milk (B). All cats are mammals(C). The Ʌ means “and,” and the ⇒ symbol means “implies.”Conclusion: A Ʌ B ⇒ CExplanation: Proposition A and proposition B lead to the conclusion, C. If all mammals feed their babies milk from the mother and all cats feed their babies mother’s milk, it implies all cats are mammals. 4⃣Mathematical Logic In mathematical logic, you apply formal logic to math. This type of logic is part of the basis for the logic used in computer sciences. Mathematical logic and symbolic logic are often used interchangeably. @Qesem_store

ስነ አምክንዮ(Logic) አምክንዮ ምንድን ነው? አሪስጣጣሊስ (384 BC - 322 BC ) ሥነ - አምክንዩ የምክንያት አሰጣጥ (1) ጥናት ማለት ነው። ምንም እንኳ አምክንዮ ለሁሉም የዕውቀት ዘርፍ አስፈላጊ ቢሆንም፣ ትኩረት ተሰጦት የሚጠናው ግን በ ፍልስፍና ፡ በ ሒሳብ እና በ ኮምፒውተር ሳይንስ የዕውቀት ዘርፎች ዘንድ ነው። አምክንዮ አጠቃላይ የክርክርን ቅርፅ፣ የትኛው የክርክር ቅርፅ ትክክል ነው፣ የትኛው ስህተት ነው የሚሉትን ጥያቄወች ይፈትሻል። በፍልስፍና የጥናት ዘርፍ፣ ስነ አምክንዮ ኢፒስቲሞሎጂ በሚባለው የጥናት ክፍል ይመደባል። ይኸውም ክፍል "እውቀታችንን እንዴት ልናውቅ ቻልን?" ለሚለው ጥያቄ መልስ ለመስጠት የሚጥር ነው። በሒሳብ ደግሞ "የተረጋገጠ መስተሳስር ጥናት" በምባል ይታወቃል። ምንም እንኳ አምክንዮ ከሰው ልጅ ጋር አብሮ የኖረ ቢሆንም፣ የግሪኩ ፈላስፋ አሪስጣጣሊስ ሥነ-አምክንዮን እራሱን እንደቻለ የትምህርት ክፍል እንደከፈተ ይነገርለታል። ከሱ በኋላ የተነሳው የ12ኛው ክ/ዘመን የሞሮኮው ፈላስፋ አቮሮዝአምክንዮ ማለት "እውነትንና ውሸትን ለይተን ለማወቅ የሚያስችል መሳሪያ" ነው በማለት ተርጉሞታል(2)። ሌሎችም የተለያየ ትርጉም ለአምክንዮ ሰጥተቃል። ለምሳሌ ሪቻርድ ዋትሊ""አምክንዮ ማለት የምክንያት አሰጣጥ ጥበብና ሳይንስ" ነው በማለት ተርጉሞታል። እንዲሁም የጀርመኑ ፍሬጄ "አምክንዮ ማለት ከሁሉ በላይ አጠቃላይ የሆኑቱን ህጎች ማጥኛ ሳይንስ ነው" ብሎታል። ባሁኑ ጊዜ ሥነ-አምክንዮ በሁለት ይከፈላል፡ ትንቢት አምክንዮ (Inductive reasoning) እና መንስኤ አምክንዮ (deductive reasoning) ይባላሉ ። የመጀመሪያው የአምክንዮ አይነት ከተቆራረጡ ምሳሌወች ተነስተን አጠቃላይ ድምዳሜ ላይ የሚያስደርሰን የእውቀት ዘርፍ ሲሆን ሁለተኛው ደግሞ ክትርጉምና ጥርጥር ውስጥ መግባት ከማይችሉ እውነታወች ተነስቶ አናሳ ምክንያታዊ ድምዳሜወች ላይ የሚያስደርሰን የዕውቀት ዘርፍ ነው። ከዚህ አንጻር አሪስጣጣሊስም ተመሳሳይ የሥነ አምክዮ ክፍሎችን አቅርቦአል እነሱም መፍታት(Analysis) እና ቋጠሮ(Synthesis) ይባላሉ። የመጀመሪያው አንድን ነገር በመውሰድ የተለያዩ ክፍሎቹን በመፈታት ያጠናል። ሁለተኛው ደግሞ እንዴት የተለያዩ ክፍሎች/ብልቶች ተጋጥመው አንድን ነገር ይሰራሉ ? የሚለውን ያጠናል። ስነ አምክንዮ በ ክርክር ርዕዮት የዕውቀት ዘርፍ ሁሉ ይጠናል። 📢Share🔗 @Qesem_store @Qesem_store

💬 ስለ Google class room ሰምተዋል ❓ ለFreshman student በልዮነት የተዘጋጀ ፤ ማንኛው የመጀመርያ አመት ተማሪ 4 የማምጣት ፤ A+ የመደርደር ዕቅድ ካለው ሊቀላቀለው የሚገባ ፤ ይቀላቀሉን ቤተሰብ ይሁን ። እንዳያመልጦት ። ይፍጠኑ ከ100 በላይ ተማሪ አንቀበልም ! 💬 ቀሰም አካዳሚ ከዘ ካንፓስ ጋር በመጣመራ ያሰናዳው የዘመኑ ምርጥ ድግስ ፤ አይቀርም ።