Test Details

Simple Equations

Do all

Jan 30, 3:00 PM

180 minutes

Jan 30, 6:00 PM

50.0 marks

MCQ

50 questions

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Class Details

English Grammar

7th

English Grammar

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Question Text

Question 1 :
Sum of the ages of three friends is $x$, what is the sum of their ages after $3$ years?

Question 3 :
If $\cfrac{x}{3}+1 = \cfrac{7}{15}$, then $x = -\cfrac{m}{5}$. So, the value of $m$ is

Question 4 :
Indu and Ramadhir can complete a task in $25$ days and $50$ days respectively. How long would Indu take to complete the task if Ramadhir assists her every second day $?$

Question 5 :
Number to be added on LHS of equation to find the value of '$y$' is (elimination method) $y-8=6$

Question 8 :
If V= gt + V$_{0}$ and S= $\frac{1}{2}gt^{2}$ + $V_{0}t$, then t equals:

Question 9 :
If $7 \left [\dfrac {\left (\dfrac {5x}{3} - \dfrac {3}{2}\right )}{2}\right ] + \dfrac {3}{2} = \dfrac {1}{4}$, then what is the value of $x$?

Question 10 :
The equation __________ and $2x + 2 = 0$ have the same solution.

Question 11 :
Find the value of $x$ which satisfies the linear equation  $\displaystyle 9(x-9)=-11$

Question 12 :
If $6 (2a - 1) + 8 = 14$, then the value of $a$ is

Question 14 :
The largest number of the three consecutive number is $x+1$ then the smallest number is 

Question 17 :
The difference of two numbers is 21, the larger number is x, then smaller number is

Question 18 :
Which of the following equations does not have a solution in integers?

Question 19 :
Which of the following pairs of equations have the same solution ?

Question 21 :
Convert the statement into an equation : Adding $14$ to $9$ times $y$ is $89$.

Question 22 :
If $2(1 + 2x) - 5(4 - 2x) = 14$, then calculate the value of $x$.

Question 23 :
The simplest value of$\displaystyle \left ( 1-\frac{1}{y} \right )\left ( 1-\frac{1}{y+1} \right )\left ( 1-\frac{1}{y+2} \right )\cdot \cdot \cdot \cdot \left ( 1-\frac{1}{y+y} \right )$ is

Question 25 :
Solve the following equation: $3(3x\, -\, 4)\, -2(4x\, - 5)\, =\, 6$

Question 26 :
To get the value of $p$, ____. is to be multiplied on either side of equation $\displaystyle \frac{p}{4}=12$. (Method of elimination)

Question 27 :
If $\displaystyle {\frac{x}{3}\, +\, \frac{x}{2}\, =\, 5}$, then the value of $x$ is

Question 28 :
If the equation of the one tangent to the circle with centre at (2, -1) from the origin is 3x + y = 0 then the equation of the other tangent through origin is

Question 29 :
If $\square$ persons : 10 persons =7000 paise : Rs.100, then $\square$ means____ .

Question 30 :
A student was asked to multiply a number by $\dfrac{4}{3}$. Instead he divided the number by $\dfrac{4}{3}$ and obtained a number smaller by $\dfrac{3}{4}$; the number is

Question 31 :
The solution of $\displaystyle 0.2\left ( 2x-1 \right )-0.5\left ( 3x-1 \right )=0.4 $ is

Question 32 :
In $\displaystyle \frac{2}{3}\, p\, -\, 2\, \displaystyle \frac{1}{2}\, =\, 3\, \displaystyle \frac{1}{2}$,the value of p is

Question 36 :
Mark the algebraic expression for the statement: 'Product of $x$ and $a$ subtracted from the product of $b$ and $y$'

Question 39 :
John's mother sent him to the store to get $9$ large cans of peaches. John could carry only $2$ cans at a time. How many trips to the store did John have to make ?

Question 41 :
Number of sides on either side of equation in simple equation is

Question 43 :
Frame the statement "Twice a number decreased by $119$ equals $373$" into an equation.

Question 45 :
Sumeet guessed a number $x$ and then he added $30$ to it. Give the expression for double of it.

Question 46 :
Twelve years hence a man will be four times ashe was 12 years ago, then his present age is

Question 48 :
$\displaystyle \dfrac { -25 }{ 28 } y=\frac { -28 }{ 25 } $, then $ y=$

Question 50 :
Frame the statement into an equation:Adding $16$ to $3$ times $x $ is $39$.

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