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you can't put 0^0 power are you kidding me</p>
<p>the answer is 0.8, graph the calculator, set the x min at -5, x max at 5, and set the intervals at .2, and you'll see that it approaches 0.8
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<p>Zoom in like 3-4 times at (0,1) and trace the graph at the closest point to the y axis. The more you zoom the closer the function gets to 1.</p>
<p>If you don't believe the graph, try plugging in very small values like .000001, then .000000001, you can see they're approaching 1 as the x value gets smaller and smaller.</p>
<p>"you can't put 0^0 power are you kidding me</p>
<p>the answer is 0.8, graph the calculator, set the x min at -5, x max at 5, and set the intervals at .2, and you'll see that it approaches 0.8"</p>
<p>Of course you can, and people do. However, I will admit that it can be indeterminate. For the purposes of the limit, it's effectively 1. Try .00000000001^.00000000001</p>
<p>Yeah I remember trying to do 0^0 on the calculator, wondering which rule will prevail (to the power of 0 always = 1 or 0 to any power always = 0), stupid thing just gave me a domain error.</p>
<p>i dont know what problem you guys are talking about, but i couldnt resist pointing out that 0^0 is always chosen as undefined. however, i've noticed that using it as one SOMETIMES (not always) works for figuring out problems.</p>
<p>Edit: i looked back and page and saw the problem being lim as x-->0 for x^x, and that indeed is 1.</p>
<p>wats the final answer to the log ? askin, which of the following isnt equal to 2? i put log base 2 of 5..idk why some people say log base 2 of 10, was that even a choice??</p>
<p>Ans for limit question is def 1.
Do u guys remember st like f(x)= (x,y,z) and g(x)=..... I actually dont understand wat they r asking. N wat a shame 4 me since I'm in BC Calculus!!!!! T___T</p>