True or false? The range of y = sinx is the set of real numbers.
I think it is false, because f(x)=sin x, is a function that has the subsequent natural limits: \[-1\le \sin x \le +1\]
@TrapBoiTrynaEducaate please, note that our question is about the range of sin x, not the domain of sin x
yes true
well either way michele the answer is : True
range is the values that y can take and domain is the values of x, so it is true @mudwagaman9
@TrapBoiTrynaEducaate please note that sin x = 2, for example is impossible, because there is no x belonging to R such that sin (x)=2
hey man read the question carefully n u'll get it...
@Michele_Laino
I think someone else needs to read the question. The statement is false. The range is not all real numbers.
@SolomonZelman that's right! It is what I said!
Well, as long as the questioneer understands I am good.
they never said all the real numbers ... they said set of real numbers.... @Michele_Laino
@SolomonZelman
LOL
[-1,1] is a set not all the real numbers (-R,R)
but this is every function like that, then.
@princeharryyy sorry the set of real number, namely \[\mathbb{R} \] means all real numbers, do you agree?
Perhaps, but if it is what you are saying, princeharryyy, then, asides from horizontal line, it is true for any f(x).
ohh i can correct myself here it is R but the answer still remains true
that makes the question silly though.
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