Ans 1:
Class : Class 5
If "-"means '+'," * "means'-',"/"means' * ' and ''+''means'/';then 20x 12+4-16/5=?=
20-12/4+16x5=
20-3+16x5=
20-3+80=
80+20-3=
100-3=
97 :)
Well I mixed it up in the last part, so it doesn't count as an answer.
Ans 3:
Class : Class 5
it was easy if i knew it was a bodmass rule,, my answer came out to be 80 as i didnt put the bodmass rule
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Ans 1:
Class : Class 7
there are so many wrong questions like this in sof. i request all to contact all to sof
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Ans 1:
Class : Class 10
Answer:B
There was a mistake in the options. It has been corrected now.
Solution
1535+279 = 1814
1984-164 = 1820
Even number between 1814 and 1820 are 1816 and 1818
Sum of 1816 + 1818 = 3634
There was a mistake in the options. It has been corrected now.
Solution
1535+279 = 1814
1984-164 = 1820
Even number between 1814 and 1820 are 1816 and 1818
Sum of 1816 + 1818 = 3634
Ans 2:
Class : Class 10
Answer:B
There was a mistake in the options. It has been corrected now.
Solution
1535+279 = 1814
1984-164 = 1820
Even number between 1814 and 1820 are 1816 and 1818
Sum of 1816 + 1818 = 3634
There was a mistake in the options. It has been corrected now.
Solution
1535+279 = 1814
1984-164 = 1820
Even number between 1814 and 1820 are 1816 and 1818
Sum of 1816 + 1818 = 3634
Post Your Answer
Ans 3:
Class : Class 8
kushaan is correct.Answer is B.Their answer is incorrect.SOF ofte makes mistakes.It is very bad
Ans 5:
Class : Class 2
Answer is B only as it is written respectively and accordingly and - signs are shown.
Ans 9:
Class : Class 3
Yes I agree with Sanjivani Saha that Kushan is correct The answer given by SOF is wrong
Ans 14:
Class : Class 3
answer is wrong because given term respectively is givenabhishree singh lucknow india
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Ans 1: (Master Answer)
Class : Class 1
There are 25 hexagons in the figure. For 2/5 to be left unshaded, 3/5 of them must be shaded. Now, total no. of hexagons which must be shaded are:-
(3/5)x25=15
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Ans 2:
Class : Class 3
The logic is simple here.. Rohan delivers newspapers on weekdays (i.e) Monday to Friday. The only condition that would address the number of papers delivered on Sunday is if he deliver's 14 more papers on Sunday than on weekdays. So the answer is 1.