Hello aspirant,

As per your inquiry, the list of best colleges in Madhya Pradesh is given below,

1. AIIMS Bhopal
2. IIM Indore
3. IIT Indore
4. IIIT Bhopal
5. MGMMC Indore
6. Dr. Hari Singh Gour University, Sagar
7. SGSITS, Indore
8. PINR, Indore
9. GRMC, Gwalior
10. NSCBMC, Jabalpur
11. Prestigious Institute of Management and Research, Gwalior
12. IIFM, Bhopal

Bosse the board of open schooling take admission of candidates who are preferring flexibility in their learning journey.the national entrance exam like NEET,sat or other exams allows students to give the exam for taking admission in colleges.

Hence you are eligible for NEET go for it crack it for your

Hello,

Yes, you can take the DU JAT even if you are a humanities student without math as your main subject. The DU JAT primarily tests your proficiency in Quantitative Ability, Reasoning and Analytical Ability, General English, and Business and General Awareness. While a background in mathematics may be helpful

Correct Answer: Daughter's son

Solution : Given:
P – Q ⇒ P is the wife of Q
P ÷ Q ⇒ P is the husband of Q
P × Q ⇒ P is the son of Q
P + Q ⇒ P is the daughter of Q

As per the

Correct Answer: Statement 1 is false, and statement 2 is true.
 

Solution : The correct answer is (b) Statement 1 is false, and statement 2 is true.

Statement 1 is false. Global Depository Receipts (GDRs) allow foreign companies to raise funds in international markets, not in their home country's markets.

Correct Answer: INR 3,360

Solution : Selling price = INR 1,440
Loss = 40% of cost price
Cost price = selling price + loss
⇒ Cost price = 1440 + 40% of cost price
⇒ 60% of cost price = 1440
⇒ Cost price = $\frac{1440}{0.6}$ = INR 2400
Profit

Correct Answer: $\frac{k^{32}-\frac{1}{k^{32}}}{k+\frac{1}{k}}$

Solution : Consider, $\left(k-\frac{1}{k}\right)\left(k^2+\frac{1}{k^2}\right)\left(k^4+\frac{1}{k^4}\right)\left(k^8+\frac{1}{k^8}\right)\left(k^{16}+\frac{1}{k^{16}}\right)$
Multiplying and dividing by $(k+\frac{1}{k})$
⇒ $\left(k-\frac{1}{k}\right)\left(k^2+\frac{1}{k^2}\right)\left(k^4+\frac{1}{k^4}\right)\left(k^8+\frac{1}{k^8}\right)\left(k^{16}+\frac{1}{k^{16}}\right)=\frac{(k-\frac{1}{k})(k+\frac{1}{k})(k^2+\frac{1}{k^2})(k^4+\frac{1}{k^4})(k^8+\frac{1}{k^8})(k^{16}+\frac{1}{k^{16}})}{k+\frac{1}{k}}$
Now using, $(a+b)(a-b)=a^2 - b^2$
⇒ $\left(k-\frac{1}{k}\right)\left(k^2+\frac{1}{k^2}\right)\left(k^4+\frac{1}{k^4}\right)\left(k^8+\frac{1}{k^8}\right)\left(k^{16}+\frac{1}{k^{16}}\right)=\frac{(k^2-\frac{1}{k^2})(k^2+\frac{1}{k^2})(k^4+\frac{1}{k^4})(k^8+\frac{1}{k^8})(k^{16}+\frac{1}{k^{16}})}{k+\frac{1}{k}}$
$=\frac{(k^4-\frac{1}{k^4})(k^4+\frac{1}{k^4})(k^8+\frac{1}{k^8})(k^{16}+\frac{1}{k^{16}})}{k+\frac{1}{k}}$
$=\frac{(k^8-\frac{1}{k^8})(k^8+\frac{1}{k^8})(k^{16} + \frac{1}{k^{16}})}{k+\frac{1}{k}}$
$=\frac{(k^{16} - \frac{1}{k^{16}})(k^{16} + \frac{1}{k^{16}})}{k+\frac{1}{k}}$
$=\frac{k^{32} - \frac{1}{k^{32}}}{k+\frac{1}{k}}$
Hence, the correct answer is $\frac{k^{32} - \frac{1}{k^{32}}}{k+\frac{1}{k}}$.

Correct Answer: Kathakali

Solution : The correct option is Kathakali.

Mrinalini Vikram Sarabhai was a renowned Indian classical dancer, choreographer, and cultural icon. She made significant contributions to the field of dance and was a pioneer in promoting Indian classical dance forms. She received her training in the classical

Hello Aspirant,

The cut offs depends upon certain factors such as number of candidates appearing in the examination, previous year cutoffs and difficulty level of the paper.

You can participate in the JAC counseling and fill the choices like DTU , NSUT and Guru Gobind University but the problem is