Solve 100*99*98/2*3*e^-9*left(1-e^-3right)^97

$$100 \times 99 \times \frac{ 98 }{ 2 \times 3 } \times { e }^{ -9 } \times { \left(1- { e }^{ -3 } \right) }^{ 97 }$$

Evaluate

$$\frac{161700\left(e^{3}-1\right)^{97}}{e^{300}}\approx 0.140828491$$

Expand

$$\frac{161700e^{291}[phone]e^{3}[phone]e^{285}[phone]e^{9}[phone]e^{279}[phone]e^{15}[phone]e^{273}+2077237134772800e^{21}+23368917766194000e^{267}+231092631243474000e^{27}+2033615154942571200e^{261}+16084047134545790400e^{33}+115269004464244831200e^{255}+753681952266216204000e^{39}+4522091713597297224000e^{249}+25022240815238377972800e^{45}+128238984178096687110600e^{243}+611021042260343038585800e^{51}+2715649076712635727048000e^{237}+11291383003173590654568000e^{57}+44036393712377003552815200e^{231}+161466776945382346360322400e^{63}+557794320356775378335659200e^{225}+1818894522902528407616280000e^{69}+5608258112282795923483530000e^{219}+16376113687865764096571907600e^{75}+45349237904859039036660667200e^{213}+119251699675740435985292865600e^{81}+298129249189351089963232164000e^{207}+709342006691904317498724804000e^{87}+1607841881834983119663776222400e^{201}+3475013099449802226370096996800e^{93}+7167214517615217091888325055900e^{195}+14117240716514821544628519049500e^{99}+26573629584027899378124271152000e^{189}+47832533251250218880623688073600e^{105}+82378251710486488072185240571200e^{183}+135812793360531777632521612833600e^{111}+214441252674523859419770967632000e^{177}+324411125840946351429909925392000e^{117}+470396132469372209573369391818400e^{171}+653965354896444291358098910576800e^{123}+871953806528592388477465214102400e^{165}+1115289752536571659680478762224000e^{129}+1368764696294883400516951208184000e^{159}+1612100642302862671719964756305600e^{135}+1822374639124975194118221028867200e^{153}+1977470353093058189362324946217600e^{141}+2059864951138602280585755152310000e^{147}-15684900e^{288}-752875200e^{6}-23841048000e^{282}-560264628000e^{12}-10420922080800e^{276}-159787471905600e^{18}-2077237134772800e^{270}-23368917766194000e^{24}-231092631243474000e^{264}-2033615154942571200e^{30}-16084047134545790400e^{258}-115269004464244831200e^{36}-753681952266216204000e^{252}-4522091713597297224000e^{42}-25022240815238377972800e^{246}-128238984178096687110600e^{48}-611021042260343038585800e^{240}-2715649076712635727048000e^{54}-11291383003173590654568000e^{234}-44036393712377003552815200e^{60}-161466776945382346360322400e^{228}-557794320356775378335659200e^{66}-1818894522902528407616280000e^{222}-5608258112282795923483530000e^{72}-16376113687865764096571907600e^{216}-45349237904859039036660667200e^{78}-119251699675740435985292865600e^{210}-298129249189351089963232164000e^{84}-709342006691904317498724804000e^{204}-1607841881834983119663776222400e^{90}-3475013099449802226370096996800e^{198}-7167214517615217091888325055900e^{96}-14117240716514821544628519049500e^{192}-26573629584027899378124271152000e^{102}-47832533251250218880623688073600e^{186}-82378251710486488072185240571200e^{108}-135812793360531777632521612833600e^{180}-214441252674523859419770967632000e^{114}-324411125840946351429909925392000e^{174}-470396132469372209573369391818400e^{120}-653965354896444291358098910576800e^{168}-871953806528592388477465214102400e^{126}-1115289752536571659680478762224000e^{162}-1368764696294883400516951208184000e^{132}-1612100642302862671719964756305600e^{156}-1822374639124975194118221028867200e^{138}-1977470353093058189362324946217600e^{150}-2059864951138602280585755152310000e^{144}-161700}{e^{300}}$$