Question:
In the English alphabet, find the position of P from right:
In the English alphabet, find the position of P from right:
Show Hint
To find position from right, use formula: \( \text{Right position} = 27 - \text{Left position} \).
Updated On: Apr 16, 2026
- 12
- 13
- 10
- 11
Show Solution
Verified By Collegedunia
The Correct Option is D
Solution and Explanation
P is 16th from left \(\Rightarrow\) \(26-16+1=11\).
Was this answer helpful?
0
0
Top MET English Questions
- Alphabet reversed, 13th left of 3rd from right:
- MET - 2020
- English
- Letter Series
- Which of the following letters is 14th to the right of 6th letter from the left in the English alphabet?
- MET - 2020
- English
- Letter Series
- Find the odd word.
- MET - 2020
- English
- Vocabulary
- Basilica : Church :: Dormer : ?
- MET - 2020
- English
- Analogies
- Although : Nevertheless :: Though : ?
- MET - 2020
- English
- Analogies
View More Questions
Top MET Letter Series Questions
- Alphabet reversed, 13th left of 3rd from right:
- MET - 2020
- English
- Letter Series
- Which of the following letters is 14th to the right of 6th letter from the left in the English alphabet?
- MET - 2020
- English
- Letter Series
- In the English alphabet, find the position of L from left.
- MET - 2019
- English
- Letter Series
- Which letter is 7th from right in the English alphabet?
- MET - 2019
- English
- Letter Series
- In the English alphabet, find the position of S from right.
- MET - 2019
- English
- Letter Series
View More Questions
Top MET Questions
- Let \( f:\mathbb{N} \to \mathbb{N} \) be defined as \[ f(n)= \begin{cases} \frac{n+1}{2}, & \text{if } n \text{ is odd} \\ \frac{n}{2}, & \text{if } n \text{ is even} \end{cases} \] Then \( f \) is:
- MET - 2024
- types of functions
- Given vectors \(\vec{a}, \vec{b}, \vec{c}\) are non-collinear and \((\vec{a}+\vec{b})\) is collinear with \((\vec{b}+\vec{c})\) which is collinear with \(\vec{a}\), and \(|\vec{a}|=|\vec{b}|=|\vec{c}|=\sqrt{2}\), find \(|\vec{a}+\vec{b}+\vec{c}|\).
- MET - 2024
- Addition of Vectors
- Given \(\frac{dy}{dx} + 2y\tan x = \sin x\), \(y=0\) at \(x=\frac{\pi}{3}\). If maximum value of \(y\) is \(1/k\), find \(k\).
- MET - 2024
- Differential equations
- Let \( f(x) \) be a polynomial such that \( f(x) + f(1/x) = f(x)f(1/x) \), \( x > 0 \). If \( \int f(x)\,dx = g(x) + c \) and \( g(1) = \frac{4}{3} \), \( f(3) = 10 \), then \( g(3) \) is:
- MET - 2024
- Definite Integral
- A real differentiable function \(f\) satisfies \(f(x)+f(y)+2xy=f(x+y)\). Given \(f''(0)=0\), then \[ \int_0^{\pi/2} f(\sin x)\,dx = \]
- MET - 2024
- Definite Integral
View More Questions