Question
An idiom/phrase is given in bold. Following this
idiom/phrase are given three sentences, which use the given idiom/phrase. The idiom/phrase may or may not be used correctly in one or more sentences. Identify the sentence(s) that use(s) the idioms/phrases incorrectly either in grammar or context and mark the answer accordingly. Up a creek without a paddle I. When he lost his job and savings, he knew he was up a creek without a paddle. II. The students were up a creek without a paddle when their teacher forgot about the test. III. With the battery dead, we were up a creek without a paddle in the middle of nowhere. Which sentence(s) use(s) the idiom incorrectly?Solution
Up a Creek Without a Paddle Meaning: To be in serious trouble or a very difficult situation with no obvious way to improve things; to lack the means to get out of trouble. I and III correctly use the idiom to describe being in serious trouble.
The volume of a hemisphere is 2425 (1/ 2) cm3. Find its diameter (Take p = 22/7)
The length and breadth of a rectangle are increased by 35% and 40% respectively. The increase in the area of the resulting rectangle will be:
The difference between the area of a circle and the area of the rectangle is 290.16 cm2. If the length of rectangle is 25% more and breadth i...
If the circumference of a circle is 154 cm then find the area of the circle?
- A square has a side length equal to the radius of a circle whose area is 201.96 m². Calculate the perimeter of the square.
Few people dive in a swimming pool of dimensions 25 × 15m. Due to this the water level rises by 4m. If one person displace 2 cubic metre of water. Find...

In a rectangular floor of length and breadth of 20 metres and 10 metres, respectively, square tiles each of 2 metre edge length are to be laid. If the c...
The sum of the perimeters of a square and a rectangle is 120 metres. If the sum of the length and breadth of the rectangle is 32 cm, then find the area ...
The circumference of two circles are 132 cm and 88 cm respectively. What is the difference between the area of the larger circle and the smaller circle?