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Made easy test series
Determine the first term of geometric progression is the sum of first term and third term is 40 and sum of second term and fourth term is 80 1)12 2)16 3)8 4)4
Vaishnavi Gadhe
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Quantitative Aptitude
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Anyone can send link to download quantative book of arun sarma?
Book for General Aptitude
Sonu12345
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Quantitative Aptitude
May 22
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Sonu12345
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GO Classes Weekly Quiz 2 | Programming in C | Propositional Logic | Question: 1
What is the last digit in the decimal representation of $7^{19522}$?
GO Classes
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Quantitative Aptitude
May 2
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GO Classes Weekly Quiz 2 | Programming in C | Propositional Logic | Question: 10
GO Classes
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GO Classes Weekly Quiz 1 | General Aptitude | Question: 1
Let $\text{S} =\displaystyle \sum_{i=1}^n f(x_i), \text{A}=\displaystyle\sum_{i=1}^{a} f(x_i)$ and $\text{B}=\displaystyle \sum_{i=a}^n f(x_i)$ then Which of the following is/are true? (Consider f as some arbitary function) $\text{S = A + B}$ ... $\text{S}=\displaystyle \sum_{i=1}^{a-1} f(x_i)+f(a)+ \text{B}$ $\text{S = A + B}-f(a)$
GO Classes
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Quantitative Aptitude
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GO Classes Weekly Quiz 1 | General Aptitude | Question: 2
Compute the remainder of $3^{64}$ in the division by $67.$
GO Classes
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Quantitative Aptitude
May 1
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GO Classes Weekly Quiz 1 | General Aptitude | Question: 3
Compute $2^{32} \; \mod \; 37$
GO Classes
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Quantitative Aptitude
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GO Classes Weekly Quiz 1 | General Aptitude | Question: 4
Find $d=\gcd(119,272).$
GO Classes
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Quantitative Aptitude
May 1
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GO Classes Weekly Quiz 1 | General Aptitude | Question: 5
Evaluate: $1+(1+b)r+(1+b+b^2)r^2+\dots$ to infinite terms for $|br|< 1$. $\frac{1}{(1-br)(1-r)}$ $\frac{1}{(1-r)(1-b)}$ $\frac{1}{(1-b)(b-r)}$ None of these
GO Classes
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Quantitative Aptitude
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GO Classes Weekly Quiz 1 | General Aptitude | Question: 6
Evaluate $1+2x+3x^2+4x^3+\dots$ upto infinity, where $|x|<1$. $\frac{1}{(1-x)^2}$ $\frac{x}{(1-x)^2}$ $\frac{x^2}{(1-x)^2}$ $1-\frac{1}{(1-x)^2}$
GO Classes
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Quantitative Aptitude
May 1
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GO Classes Weekly Quiz 1 | General Aptitude | Question: 7
Find the sum of first $24$ terms of the $\text{A.P.}\;a_1,\;a_2,\;a_3,\;\dots$ if it is known that $a_1+a_5+a_{10}+a_{15}+a_{20}+a_{24}=225$
GO Classes
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Quantitative Aptitude
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GO Classes Weekly Quiz 1 | General Aptitude | Question: 8
Which of the following statements is/are True? If $x$ and $y$ are two integers whose product is odd, then both must be odd. If $a$ and $b$ are real numbers such that the product ab is an irrational number, then either $a$ or $b$ ... $m^{2}$ is even, then $m$ is even. The sum of a rational number and an irrational number is irrational.
GO Classes
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Quantitative Aptitude
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GO Classes Weekly Quiz 1 | General Aptitude | Question: 9
Consider the following right-angled triangle, in which the angle between the side $\text{AC}$ and $\text{CB}$ is a right angle. Let $a,b,c$ be the length of the sides $\text{BC, AC, AB}$ respectively. Assume $a,b,c$ are integers. ... $a,b$ must be of odd length. $c$ must be of even length. It is possible that the length of every side is odd.
GO Classes
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Quantitative Aptitude
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GO Classes Weekly Quiz 1 | General Aptitude | Question: 10
Which of the following is/are true ? Suppose that $na\equiv nb\; \mod\; m$ then $a\equiv b \;\mod\; m$ holds $x3$ is always congruent to one of the $-1 0, 1$ on $\mod\; 7$. Suppose that $a\equiv b\; \mod \;m$ and $a'\equiv b' \; \mod \;m$ then $aa'\equiv bb'\; \mod\; m$ Suppose that $a\equiv b \; \mod\; m$ then $a+m \equiv b \;\mod\; m$
GO Classes
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Quantitative Aptitude
May 1
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GO Classes Weekly Quiz 1 | General Aptitude | Question: 11
What is the remainder of $62831853$ modulo $11$?
GO Classes
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Quantitative Aptitude
May 1
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GO Classes Weekly Quiz 1 | General Aptitude | Question: 12
If $\text{S}$ is the sum to infinity of a $\text{G.P.}$ whose first term is $'a'$, then the sum of the first $n$ terms is $\text{S}\left(1-\dfrac{a}{\text{S}}\right)^n$ ... $\text{S}\left[1-\left(1-\dfrac{\text{S}}{a}\right)^n\right]$
GO Classes
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Quantitative Aptitude
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GO Classes Weekly Quiz 1 | General Aptitude | Question: 13
If the sum of $p$ terms of an $\text{A.P.}$ is $q$ and the sum of $q$ terms is $p$, then the sum of $p+q$ is _________. $0$ $p-q$ $p+q$ $-(p+q)$
GO Classes
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Quantitative Aptitude
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GO Classes Weekly Quiz 1 | General Aptitude | Question: 14
If the sum of an infinitely decreasing $\text{GP}$ is $3,$ and the sum of the squares of its terms is $9/2,$ the sum of the cubes of the terms is _________ $\frac{105}{13}$ $\frac{108}{13}$ $\frac{729}{8}$ None of these
GO Classes
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Quantitative Aptitude
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GATE 2022
A box contains five balls of same size and shape. Three of them are green coloured balls and two of them are orange coloured balls. Balls are drawn from the box one at a time. If a green ball is drawn, it is not replaced. If an orange ball is drawn, it is replaced with another orange ... of getting an orange ball in the next draw? $\frac{1}2$ $\frac{19}{50}$ $\frac{23}{50}$ $\frac{8}{25}$
[closed]
rsonx
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Analytical Aptitude
Feb 24
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rsonx
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TIFR 2017
For 12L85M to be divisible by 8 and 9, (L, M) should be (A) (2, 8) (B) (5, 6) (C) (3, 4) (D) (1, 8)
rsansiya111
asked
in
Quantitative Aptitude
Feb 24
by
rsansiya111
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