Despite his initial hesitation, Rehman’s ____________ to contribute to the success of the project never wavered.
Select the most appropriate option to complete the above sentence.
Since resolve best captures Rehman’s unwavering determination, the correct answer is (C) resolve.
List-I (Sentences) | List-II (Words) |
(A) She was able to give a _________ explanation in the court for her presence near the crime scene. | (I) collaborate/d |
(B) The Rockland Hospital ___________ with AIIMS to conduct a free cancer screening camp. | (II) corroborate/ing |
(C) Though she has shown only 4% improvement in achieving her target yet her efforts are __________. | (III) credible |
(D) The doctors give the prognosis by __________ their diagnosis with several tests. | (IV) creditable |
LIST I | LIST II | ||
A | Our Principal List | I | can face the land mafia |
B | Only a dare devil | II | to be fair and square in business |
C | My father advised me | III | died in harness |
D | Due to sheer negligence | IV | you have got yourself into a mess |
The unit interval \((0, 1)\) is divided at a point chosen uniformly distributed over \((0, 1)\) in \(\mathbb{R}\) into two disjoint subintervals. The expected length of the subinterval that contains 0.4 is ___________. (rounded off to two decimal places)
A quadratic polynomial \( (x - \alpha)(x - \beta) \) over complex numbers is said to be square invariant if \[ (x - \alpha)(x - \beta) = (x - \alpha^2)(x - \beta^2). \] Suppose from the set of all square invariant quadratic polynomials we choose one at random. The probability that the roots of the chosen polynomial are equal is ___________. (rounded off to one decimal place)
Consider the following C program:
Consider the following C program:
The output of the above program is __________ . (Answer in integer)
An application executes \( 6.4 \times 10^8 \) number of instructions in 6.3 seconds. There are four types of instructions, the details of which are given in the table. The duration of a clock cycle in nanoseconds is ____________. (rounded off to one decimal place)