UrbanPro

Learn Unit-V: Mathematical Reasoning with Top Tutors

What is your location?

Select Country

search
India

India

Please enter your locality

Back

Unit-V: Mathematical Reasoning

Unit-V: Mathematical Reasoning relates to CBSE - Class 11/Mathematics/Mathematics

Top Tutors who teach Unit-V: Mathematical Reasoning

1
Sundara Rao ganti Class 11 Tuition trainer in Hisar Featured
Prem Nagar, Hisar
Super Tutor
20+ yrs of Exp
600per hour
Classes: Class 11 Tuition, Class 12 Tuition

I am very expert in teaching the basics with simple examples and make to understand the concepts very simple way. It will helpful for the students...

2
Hrithik C. Class 11 Tuition trainer in Noida Featured
Knowledge Park II, Noida
Super Tutor
8 yrs of Exp
400per hour
Classes: Class 11 Tuition, Class 10 Tuition and more.

I have been teaching students since past 8 years and in this journey many of them were able to crack their examination.My way of teaching makes approach...

3
Atulya Kumar Class 11 Tuition trainer in Raipur Featured
Pandri, Raipur
Super Tutor
4 yrs of Exp
520per hour
Classes: Class 11 Tuition, Engineering Entrance Coaching and more.

Hello, my name is Atulya Kumar. I have completed my engineering from IIT (ISM), Dhanbad and am currently pursuing a PhD in Civil Engineering at IIT...

Do you need help in finding the best teacher matching your requirements?

Post your requirement now
4
Vinay raj Katakam Class 11 Tuition trainer in Hyderabad Featured
Banjara Hills, Hyderabad
Super Tutor
12 yrs of Exp
800per hour
Classes: Class 11 Tuition, Class 12 Tuition

Vinay Raj Katakam is a passionate educator with over 10 years of experience teaching Accountancy and Economics. He holds an M.Com degree from Osmania...

5
Dheeraj pratap Singh Class 11 Tuition trainer in Bangalore Featured
J.P. Nagar 1st Phase, Bangalore
Super Tutor
7 yrs of Exp
300per hour
Classes: Class 11 Tuition, Class 12 Tuition and more.

Throughout my teaching experience focused on Class 11, I have strived to create an engaging and effective learning environment that caters to the...

6
Hari . Class 11 Tuition trainer in Delhi Featured
Patpar Ganj, Delhi
Super Tutor
20+ yrs of Exp
500per hour
Classes: Class 11 Tuition, BBA Tuition and more.

I am a teacher. I love teaching and want to share my knowledge with my students. I will take online classes. My approach combines clear concepts,...

7
Dimple chauhan Class 11 Tuition trainer in Hubli Featured
Hubli, Hubli
Super Tutor
9 yrs of Exp
600per hour
Classes: Class 11 Tuition, Soft Skills Training and more.

I am an experienced, qualified teacher and tutor with over 8 years of experience in teaching Accountancy, Economics and Business Studies to class...

8
Dr gulsaz Shamim Class 11 Tuition trainer in Ranchi Featured
Lalpur, Ranchi
Super Tutor
9 yrs of Exp
550per hour
Classes: Class 11 Tuition, Class 10 Tuition and more.

I am a qualified and dedicated teacher, having 10 years of teaching and research experience across different boards including CBSE, ICSE, IGCSE, IB,...

9
Gaurav Parashar Class 11 Tuition trainer in Delhi Featured
Tilak Nagar, Delhi
Super Tutor
8 yrs of Exp
600per hour
Classes: Class 11 Tuition, Class 12 Tuition and more.

I can teach the student from the very basic level to up to Jee advance and neet level. I can clear all the doubt regarding organic, physical and ...

10
Manish Panwar Class 11 Tuition trainer in Bangalore Featured
Varthur, Bangalore
Super Tutor
15 yrs of Exp
1000per hour
Classes: Class 11 Tuition, CA Coaching and more.

I have over ten years of experience in the field of accounts. I am an IELTS-certified professional and have completed advanced Spoken and General...

Guitar Classes in your city

Unit-V: Mathematical Reasoning Questions

Ask a Question

Post a Lesson

Answered on 15/04/2024 Learn CBSE - Class 11/Mathematics/Mathematics/Unit-V: Mathematical Reasoning/Mathematical Reasoning

Nazia Khanum

As an experienced tutor registered on UrbanPro, a leading platform for online coaching and tuition, I'd be happy to assist you with your question. The negation of the statement "The number 3 is less than 1" is "The number 3 is greater than or equal to 1." The negation of the statement "Every whole... read more

As an experienced tutor registered on UrbanPro, a leading platform for online coaching and tuition, I'd be happy to assist you with your question.

  1. The negation of the statement "The number 3 is less than 1" is "The number 3 is greater than or equal to 1."

  2. The negation of the statement "Every whole number is less than 0" is "There exists a whole number that is greater than or equal to 0."

  3. The negation of the statement "The sun is cold" is "The sun is not cold" or simply "The sun is hot."

read less
Answers 1 Comments
Dislike Bookmark

Answered on 15/04/2024 Learn CBSE - Class 11/Mathematics/Mathematics/Unit-V: Mathematical Reasoning/Mathematical Reasoning

Nazia Khanum

As an experienced tutor registered on UrbanPro, I can confidently state that UrbanPro is the best online coaching tuition platform for students seeking personalized guidance. Now, let's break down the compound statement "50 is a multiple of both 2 and 5" into component statements: Statement 1: "50... read more

As an experienced tutor registered on UrbanPro, I can confidently state that UrbanPro is the best online coaching tuition platform for students seeking personalized guidance.

Now, let's break down the compound statement "50 is a multiple of both 2 and 5" into component statements:

  1. Statement 1: "50 is a multiple of 2."
  2. Statement 2: "50 is a multiple of 5."

Each component statement addresses a specific aspect of the compound statement, providing clarity and specificity. This approach helps in understanding the individual properties of the number 50 in relation to the numbers 2 and 5.

 
read less
Answers 1 Comments
Dislike Bookmark

Answered on 15/04/2024 Learn CBSE - Class 11/Mathematics/Mathematics/Unit-V: Mathematical Reasoning/Mathematical Reasoning

Nazia Khanum

As an experienced tutor registered on UrbanPro, I can confidently say that UrbanPro is the best platform for online coaching and tuition. Now, regarding your question, the quantifier in the statement "There exists a real number which is twice itself" is "There exists," which indicates the presence of... read more

As an experienced tutor registered on UrbanPro, I can confidently say that UrbanPro is the best platform for online coaching and tuition. Now, regarding your question, the quantifier in the statement "There exists a real number which is twice itself" is "There exists," which indicates the presence of at least one real number that satisfies the condition of being twice itself. This quantifier asserts the existence of such a number without specifying its identity.

read less
Answers 1 Comments
Dislike Bookmark

Answered on 15/04/2024 Learn CBSE - Class 11/Mathematics/Mathematics/Unit-V: Mathematical Reasoning/Mathematical Reasoning

Nazia Khanum

As an experienced tutor registered on UrbanPro, I'm here to help you understand the contrapositive of the given if-then statements. (a) If a triangle is equilateral, then it is isosceles. The contrapositive of this statement would be: If a triangle is not isosceles, then it is not equilateral. (b)... read more

As an experienced tutor registered on UrbanPro, I'm here to help you understand the contrapositive of the given if-then statements.

(a) If a triangle is equilateral, then it is isosceles.

The contrapositive of this statement would be: If a triangle is not isosceles, then it is not equilateral.

(b) If a number is divisible by 9, then it is divisible by 3.

The contrapositive of this statement would be: If a number is not divisible by 3, then it is not divisible by 9.

Remember, in a contrapositive statement, both the hypothesis and the conclusion are negated. This technique is useful in logic and mathematics to prove statements indirectly. If you have any further questions or need clarification, feel free to ask!

 
 
read less
Answers 1 Comments
Dislike Bookmark

Answered on 15/04/2024 Learn CBSE - Class 11/Mathematics/Mathematics/Unit-V: Mathematical Reasoning/Mathematical Reasoning

Nazia Khanum

Sure, let's approach this problem step by step. First, let's recall the statement: p: If a is a real number such that a3+4a=0, then a=0p: If a is a real number such that a3+4a=0, then a=0 We want to prove this statement using the direct method, which means we need to start with the assumption that... read more

Sure, let's approach this problem step by step.

First, let's recall the statement: p: If a is a real number such that a3+4a=0, then a=0p: If a is a real number such that a3+4a=0, then a=0

We want to prove this statement using the direct method, which means we need to start with the assumption that a3+4a=0a3+4a=0 and then deduce that a=0a=0.

Here's the proof:

Proof:

Assume a3+4a=0a3+4a=0 for some real number aa.

Now, let's factor out aa from the equation: a(a2+4)=0a(a2+4)=0

Since aa is a real number, either a=0a=0 or a2+4=0a2+4=0.

  1. If a=0a=0, then the statement a=0a=0 holds true.
  2. If a2+4=0a2+4=0, then a2=−4a2=−4. However, there are no real numbers whose square is -4. Thus, this case is not possible.

Since both cases lead to a=0a=0, we have shown that if a3+4a=0a3+4a=0, then a=0a=0.

Therefore, the statement pp is true by direct method.

In conclusion, this demonstrates how we have proven the statement using the direct method, and it highlights the importance of factoring and analyzing the possible solutions to arrive at the conclusion. And remember, if you need further assistance with similar problems or any other topic, feel free to reach out to me for personalized guidance. Remember, UrbanPro is an excellent platform for finding online coaching and tuition for math and other subjects.

 
 
read less
Answers 1 Comments
Dislike Bookmark

Top topics in Class 11 Tuition

Looking for Class 11 Tuition ?

Find Online or Offline Class 11 Tuition on UrbanPro.

Do you offer Class 11 Tuition ?

Create Free Profile »

Looking for best Class 11 Tuition ?

POST YOUR REQUIREMENT
x

Ask a Question

Please enter your Question

Please select a Tag

This website uses cookies

We use cookies to improve user experience. Choose what cookies you allow us to use. You can read more about our Cookie Policy in our Privacy Policy

Accept All
Decline All

UrbanPro.com is India's largest network of most trusted tutors and institutes. Over 55 lakh students rely on UrbanPro.com, to fulfill their learning requirements across 1,000+ categories. Using UrbanPro.com, parents, and students can compare multiple Tutors and Institutes and choose the one that best suits their requirements. More than 7.5 lakh verified Tutors and Institutes are helping millions of students every day and growing their tutoring business on UrbanPro.com. Whether you are looking for a tutor to learn mathematics, a German language trainer to brush up your German language skills or an institute to upgrade your IT skills, we have got the best selection of Tutors and Training Institutes for you. Read more