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The y = 2 should give it away, how many units up is it?
It's just like any other function, so we have our parent function \[f(x) = (1/2)^x\] how many units is it translated upwards, that will give you \[f(x) = (1/2)^x +k\] your k value
right. the answer is option d. though, could you perhaps answer this last question of mine?
Yes, D is right, alright lets see.
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Ok so the same thing applies here, the log base 2 function is as such |dw:1431065619776:dw| this is our parent function so we need to apply horizontal scaling here and again vertical translation
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