Raju has ₹9000 with him and he wants to buy a mobile handset; hut he finds that he has only 75% of the amount required to buy the handset. Therefore, he borrows ₹ 2000 from a friend. Then

The correct option is: Raju still does not have enough amount to buy the handset.

Let us break down the problem step-by-step to understand why this is correct.

Step 1: Determine the total cost of the mobile handset.
Raju currently has ₹9000 with him.
The problem states that this ₹9000 is only 75% of the total amount required to buy the handset.
Let the total cost of the handset be represented by $x$.
According to the given condition:
75% of $x$ = 9000
$\frac{75}{100}\times x=9000$

We can solve for $x$ by simplifying the equation:
$\frac{3}{4}\times x=9000$
$x$ = $9000\times \frac{4}{3}$
$x$ = $3000\times 4$
$x$ = 12000

So, the total cost of the mobile handset is ₹12000.

Step 2: Calculate the total amount Raju has after borrowing.
Raju had ₹9000 initially.
He borrows ₹2000 from a friend.
Total amount Raju has now = 9000 + 2000 = ₹11000.

Step 3: Compare Raju's total amount with the cost of the handset.
The total cost of the handset is ₹12000.
The total amount Raju now possesses is ₹11000.
Since ₹11000 is less than ₹12000, Raju is still short of:
12000 - 11000 = ₹1000.

Therefore, Raju still does not have enough money to buy the handset.