Correct Answer: $-\frac{1}{5}$

Solution : Let the first number be $x$. Then, the second number would be $(x+2)$.
According to the question,
⇒ $x + 2+ 4 = 7 + c$
⇒ $x + 6 = 7 + c$
⇒ $x = 1 + c$
Fraction is $\frac{{x}({x}+2)}{7+{c}}= \frac{(1+c)(3+c)}{7+c}$
For

Correct Answer: INR 1,95,455

Solution : Let the downpayment be of INR $x$.
Hence from the above data, we get the following relation,
$(650000 - x)\times (1 + \frac{10}{100}) = 20\times 25000$
$⇒650000 - x = 20\times 25000 \times \frac{10}{11} ≈ 454545$
$⇒x = 650000 - 454545 = 1,95,455$
$⇒x

Correct Answer:

Solution : Both apples and oranges are fruits. But, apples and oranges are not related to each other in any way.

So, All apples are fruits; All oranges are fruits; No apples are oranges.

Based on the above statements, the Venn diagram will be

Hence, second option is

Correct Answer: $6 \sqrt{3}$

Solution :

O is a point in the interior of $\triangle \mathrm{ABC}$
OA = 12 cm
OC = 9 cm
$\angle A O B=\angle B O C=\angle C O A$
$\angle A B C=60^{\circ}$
$\angle A O B=\angle B O C=\angle C O A=\frac{360^{\circ}}{3} = 120^{\circ}$

Correct Answer: is made from silver

Solution : The correct choice is the second option.

Explanation: The error is in the use of the preposition "from" in connection with the material of the jewellery box. The correct preposition to use when talking about the material from which something is

Correct Answer: Jammu and Kashmir

Solution : The correct option is Jammu and Kashmir.

The Jawahar Tunnel is a road tunnel located in Jammu and Kashmir, India. It is a vital transit route in the area. The tunnel connects the villages of Banihal and Qazigund by passing through the Pir

Correct Answer: 00, 04, 02, 56

Solution : Given – FINE

Option first: 00, 04, 02, 56

FINE

The first set represents the word FINE.

Option second: 12, 10, 13, 67

FIAE

Option third: 24, 59, 31, 78

ATAT

Option fourth: 31, 32, 33, 87

FINT

Hence, third option is

Correct Answer: 2

Solution : Given: $x=\frac{6pq}{p+q}$
⇒ $x=\frac{6pq}{p+q}$ and $x=\frac{6pq}{p+q}$
⇒ $\frac{x}{3p}=\frac{2q}{p+q}$ and $\frac{x}{3q}=\frac{2p}{p+q}$
Applying componendo and dividendo in the above expressions, we get,
⇒ $\frac{x+3p}{x–3p}=\frac{2q+p+q}{2q–(p+q)}$ and $\frac{x+3q}{x–3q}=\frac{2p+p+q}{2p–(p+q)}$
⇒ $\frac{x+3p}{x–3p}=\frac{p+3q}{q–p}$ and $\frac{x+3q}{x–3q}=\frac{3p+q}{p–q}$
The value of the given expression $\frac{x+3p}{x–3p}+\frac{x+3q}{x–3q}$ is as follows,
$\frac{x+3p}{x–3p}+\frac{x+3q}{x–3q}=\frac{p+3q}{q–p}-\frac{3p+q}{q–p}$
$=\frac{p+3q–3p–q}{q–p}$
$=\frac{2(q-p)}{q-p}$
$=2$
Hence, the correct

Correct Answer: Lohri

Solution : The correct option is Lohri.

Lohri is not associated with the state of Sikkim. Lohri is a winter festival celebrated in North India, particularly in the Punjab region. It is usually observed on January 13th every year.

Correct Answer: 43.75%

Solution : Given: A shopkeeper sells an item at a profit of 15%.
False weight used = 20% less than the actual weight
Let the cost price of 100 gm = Rs. 100 if the cost price of 1 gm is Re. 1
Selling price of 100