They're both correct

The statement in the red box.

BETWEEN these TWO

Hd

Ok

the red contradicts the blue

pdp vs apc blame game

...

Isokay I dey come make I ask my english teacher

make i fvck first....i dey come

Wiat,

Na only JEGA get the answer

MissSlimbody:

The statement in the -----box is true

*seun*

Dunno

Even the third box is also correct.
Open didn't see that one

7footre:
The other one is d right answer

U be confirm 419. Alagbari.

I think, the blue box should be correct...

APC should know the answer

U see d black box, the one containing the Blue and red box.... dats d correct statement

the statement in d red box is correct. because it sed wat is written in d blue box is true

The second statement is true. Latter statements negate former statements

Blue of course

Haba! This is straight forward. None is correct in literary sense cuz one is falsifying the other. Actions and reactions are equal and opposite. But mathematically, since (+*-=-) then the negative statement I.e d blue box is correct. Simple.

The comment of those statement is not my problem. Buhari is incorrect

Simple logic.
Red Box claims that the Blue Box is correct, thereby negating it's own validity.

So in every regard, the Red Box validates the statement of the Blue Box, while the Blue Box invalidates the result of the Red Box.

Blue Box is correct

warisdis

BOTH ARE WRONG...IT SHOULD BE...THE STATEMENT IN THE RED BOX NA TRUE...AND THE STATEMENT IN THE BLUE BOX NA LIE...I WAS ONCE A ENGLISH TEACHER...AT AMAOKWE GRAMMA..SECONDARY COLLEGE..BEFORE I WAS LIKE .RETIRED..

7footre:
The other one is d right answer

Haha I like your stand fence tins?

Anyway the blue box is the right answer .

It's a case of half full,half empty. 'The red glass is half full','the blue glass is half full'.They're both correct. It's all perspective.

Both are corrects jooor

scholes23:
Identify the correct statement from the two boxes below. Which one of them is correct?

The diagram displayed was named box and not rectangle. Both Statements are outside the box therefore we cannot see inside of the boxes, hence we deduce that the evidence provided are not sufficient to provide the correct answer