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Help with Plot, PlotRange

As an example I wanted some plots showing the majority of the mass of the integral of the following function is concentrated in a relatively small range.
x = 100 Plot[Sqrt[Sin[t]] Exp[-x*Sin[4 t]], {t, 0, Pi/2}, AspectRatio -> 1, PlotRange -> All] 
So using x=100 I get a plot that's illustrative but at x=1000 I get nothing. No axis, no plot. So (naturally) I tried a LogPlot
x = 1000 LogPlot[Sqrt[Sin[t]] Exp[-x*Sin[4 t]], {t, 0, Pi/2}, AspectRatio -> 1, PlotRange -> All] 
but even then the vertical axis range will only go from 10-217 to 10207 using x=1,000 and I end up losing the majority of the mass of the function (values around 10434 when t is near 3Pi/8).
With the LogPlot am I just hitting the limits of the range of numbers Mathematica can handle? And using Plot is there a better way to control the vertical axis range other then "PlotRange All"?
Thanks.
submitted by tempmike to Mathematica

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Here's how to tell when its going to dump

Its when the dots don't connect anymore.
I'm somewhat serious though. The validity of log linearity. is discussed here.
This google drive has the excel simple fit in it to look at.
Shameless plug of my theories? Maybe. But I want to know what you guys think - maybe its possible to extract a condition. We have 3 bubble pop examples, and all of them have "discontinuous dots" above the exponential fitted price point. That amounts to the rate of the change of the normalized the price (1/P)(ΔP/ day) being sufficiently high.
If you speak mathematica, you can mess with these more intricate models
Does it work?
submitted by AltoidNerd to BitcoinMarkets