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The equation sin(x)=√2/2 is an identity. True or false?
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its true!
An equation is an identity if it is a true equality statement for ALL defined values of the variable(s) in the domain.
what's one counter-example if it's false?
@jim_thompson5910 It is false because an identity means that no matter what value of x we plug in it is always true an example is: 0x = 0 Because you can plug in any single number and it is still true therefore 0x=0 is an identity For sinx = sqrt2/2 this is not true for every value of x because sin(0) = 0 Therefore it is not an identity
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very good, as long as you can show ONE counterexample, then that disproves the whole claim since EVERY value has to work. By "every" I mean every value in the domain.
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