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4x4

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A
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44 + 4! + sqrt(4) = 70

m

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arctan(degrees)[4/4] + 4! + sqrt(4) = 71

m

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4!x(4 - 4/4) = 72

m

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arctan(degrees)[4/4] + 4! + 4 = 73

A
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arcSin(degrees)[sqrt(4)/4]/sqrt(4) - 4 = 71

using arcsin(0.5) = 150 degrees as opposed to the principal value of 30


oops!...too slow

A
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4! + 4! + 4! + sqrt(4) = 74

A
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arctan(degrees)[4/4] + arcSin(degrees)[sqrt(4)/4] = 75

A
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arcCos(degrees)[sqrt(4)/4] + 4*4 = 76

A
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(arcSin(degrees)[sqrt(4)/4] + 4)/sqrt(4) = 77

using arcsin(0.5) = 150 degrees as opposed to the principal value of 30

A
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arcCos(degrees)[4-4] - 4!/sqrt(4) = 78

A
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arcSin(degrees)[sqrt(4)/4]/sqrt(4) + 4 = 79

using arcsin(0.5) = 150 degrees as opposed to the principal value of 30

C

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Originally posted by twilight2007
4!+4!+4+sqrt(4)=54

BTW, what number are we going to? 4444!?
After a bit of research, 2179 is apparently the first number without a known solution - so feel free to carry on!
(That list excluded trig functions whereas I didn't, so even 2179 might be possible.)

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arcCos(degrees)[sqrt(4)/4] + (4! - 4) = 80

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(4-(4/4))^4 = 81

k

Sigulda, Latvia

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4! * 4 - 4 * 4 = 80

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