SSC CGL 2019-20 Tier 1 Syllabus, Exam Pattern and Preparation Tips

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Elaborate explanation, please?

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EIGHT THOUSANDERS.

2^60, 3^48, 4^36, 5^24...........which is greater....procedure???

I am practicing from Kiran yearwise solved papers book(1999-Till date) for quant. Is it same as chapterwise solved papers by Kiran?

What is the best way to improve FINDING MISSING NUMBERS (Reasoning) -- practise from kiran chapterwise OR preparing from some book/blog/youtube video and then practise. TYIA

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Today's topic plays a vital role in ssc cgl tier 1 as well as tier 2 ......... ************ ALGEBRA *************** 

this topic takes too much time if there is no alternative way while we have to focus how to consume less and less time ............. 

now , I will discuss only a few question for this chapter :- 

problem type 1 :- 

if 2x+1/3x =5 .... then 5x/(6x^2+20x+1) =? ...

solution :- we see that the given value is 5 ....... now what logic we must apply first .... first we must see whether there is a quadratic question exist with solution or not .... so , NO ..... no such equation where solution exists ... ( by calculating B^2-4AC value ) 

now , we adjust given problem in such cases :- ( try every way but do practice of such questions taki dimaag me ek pattern ban jaye ki pahle mjhe kya karna hain .... varna ghumte rhe jaoge ) ... 

now , we see denominator = 6x^2 + 20 x +1 ... so , multiply the original statement with 3x and see what happens :- 

6x^2 + 1=15x .... now , 5x/(20x+15x) = 1/7 .... 

problem type 2:- 

now , we see what happens when such type of questions exist :- 

rt(3+x)+rt(3-x)/rt(3+x)-rt(3-x) = 2 .... always use C&D rule ... 

what is C&D => a/b = c/d ... then a+b/a-b=c+d/c-d .... 

so , rt(3+x)/rt(3-x)=3/1 .... squaring now , we get 

3+x/3-x=9 ... x=12/5 ..

don't comment ..... still writing  

problem type 3 :-

what happens if such question arises in the exam :- 

x=5-rt(21) what is the value of rt(x)/(rt(32-2x)-rt(21)) =? 

always remember , this is ssc exam not banking ....here , if there is no mistake in the question , then there is always a trick in 98% questions and rest 2% may be calculative ......... 

hume lagna chahiye ki yaha square 100% banega ..... agar ye nai laga to question gaya haath se  

now we see :- 

32-2x = 32-10+2rt(21) = 22+2rt(21) = rt(21)^2 + 1^2 + 2*rt(21)*1 =(rt(21)+1 )^2 ... 

now , we see denominator part => 

rt(32-2x) -rt(21) = rt(21)+1 - rt(21) =1 .. 

numerator part => rt(x) ...

now , we stuck here but remember the rule , square banega unless there is no mistake by organization in question.... 

rt(5-rt(21)) => multiply each by 2 .... rt(10-2rt(21)/2)= rt((rt(7)^2+rt(3)^2-2*rt(7)*rt(3))/2) =(rt(7)-rt(3))^2/2 .. 

so , rt(x) = rt(7)-rt(3)/2 

many of such questions arise in the exam but remember the rule ... 

a similar type :- 

if x = 4rt(15)/ rt(5)+rt(3) ... what is the value of 

x+rt(20)/x-rt(20) + x+rt(12)/x-rt(12) =? 

now , we see in such cases :- 

x/rt(20) = 2rt(3)/rt(5)+rt(3) ... and x/rt(12) = 2rt(5)/rt(5)+rt(3) .. 

(x/rt(20))+1 = 3rt(3)+rt(5) / rt(5)+rt(3) ... now , you can solve it easily .... do it :) 

problem type 4 :- 

this type plays a vital role and always arise in the exam :- 

if xy/x+z=a , yz/y+z=c , xz/x+z= b ..... what is the value of x if a,b,c not equal to zero ... 

options :- 2abc/(ab+bc-ca) .... 2abc/bc+ca-ab ...... 2abc/ab+ac-bc and last 2abc/ab+bc+ca ... 

now , we must do such by options , now if you solve such then 100% get in trouble during exam and 2 or more mins you will lose ... 

now , we come on tricky part ... 

let x=1,y=2 , z=3 ... don't take equal values where options are such ... 

and  a= 2/3 ,b= 3/4 , c= 6/5 ... 

now , 2abc = 2*2/3 * 3/4 * 6/5 = 6/5 .. 

ab = 1/2 , bc= 9/10 , ca = 4/5 ... 

now , we see all fraction parts are easy to convert it into % otherwise sum and subtraction is hectic .. 

hence , 2abc = 120% ... ab=50 , bc=90 , ca=80 .. 

so , we know value of x=1 ... which is 100% ... hence 120/(90+80-50) = 100% ... = 2abc/(bc+ca-ab) .... 

still writing ... 

problem type 5:- 

if we get such a question :- 

if a+1/b =1 , b+1/c =1 ... then c+1/a = ? ... 

now , we do some calculations and blah blah .......... we must think in a tricky way :- 

when two variables are added and give sum 1 .... then they may be 50%-50% means 1/2 .. 1/2 ... 

now , put a=1/2 , b=2 ... this value satisfies ...  

now , in 2nd given equation , b=2 then 2+1/c =1 ... c= -1 .. 

c+1/a = -1+2 = 1 

another question :- 

if a^2+b^2=2 and c^2+d^2 = 1 ... then value of (ad-bc)^2 + (ac+bd)^2 = ? 

now , we see we have to square and blah blah ........ no ,no it will consume your time .. 

so , we see a=b=1 ..... c=d=1/rt(2) ( as we discussed above when two variables are added ) ... 

so , ad-bc=0 ... ad+bc=1/rt(2)+1/rt(2) = rt(2) .. 

squaring and adding = 0+2=2 ... 

I m assuming you can do such questions yourself easily :- so i will not discuss such types :- 

x-1/x = 5 .. then x^2+1/x^2 ... but here , i would like to say first see if there is a solution for equation or not ... then proceed .. 

another :- if x+9/x =6 , then x^2+9/x^2 = ? 

now , remember the formula first see if there is a solution :- 

x^2-6x+9=0 .. B^2-4AC= 0 ... 

so , x=3 ... hence 9+9/9 = 10 ..

problem type 6 :- 

if m+ 1/m-2=4 ... then (m-2)^2 + 1/(m-2)^2 = ? 

in such cases , make the such as we have to find ... 

m-2+1/m-2 = 4-2 =2 ... let m-2 = t .. 

t+1/t=2 ... then t^2+1/t^2 you know solve it yourself and will get 2

koi mujahe batao ki is baar ganeral awareness hai ya general knowledge...

Pinnacle People ? Anyone there ?