66 of 100 targets have a solution.
\(1 = ( 114 \cdot 0 )!\)
\(2 = \sqrt{14 - 10 }\)
\(3 = 4 - 1^{10 }\)
\(4 = 14 - 10 \)
\(5 = 1^{10} + 4 \)
\(6 = 10 \cdot 1 - 4 \)
\(7 = 10 + 1 - 4 \)
\(8 = 10 \cdot 1 - \sqrt{4 }\)
\(9 = 10 - 1^{4 }\)
\(10 = 1^{4} \cdot 10 \)
\(11 = 1^{4} + 10 \)
\(12 = 4^{0} + 11 \)
\(13 = 10 - 1 + 4 \)
\(14 = 10 \cdot 1 + 4 \)
\(15 = 10 + 1 + 4 \)
\(16 = ( 4 - 1 )! + 10 \)
\(17 = ( 4 - 0! )! + 11 \)
\(18 = ( 10 - 1 ) \cdot \sqrt{4 }\)
\(19 = 10 \cdot \sqrt{4} - 1 \)
\(20 = \sqrt{401 - 1 }\)
\(21 = 10 \cdot \sqrt{4} + 1 \)
\(22 = ( 10 + 1 ) \cdot \sqrt{4 }\)
\(23 = 4! - 1^{10 }\)
\(24 = 10 + 14 \)
\(25 = 1^{10} + 4 !\)
\(26 = 0 + 1 + 1 + 4 !\)
\(27 = \sqrt{10 - 1} + 4 !\)
\(28 = ( 0! + 1 ) \cdot 14 \)
\(29 = 40 - 11 \)
\(30 = ( 4 - 1 ) \cdot 10 \)
\(31 = 41 - 10 \)
\(32 = \sqrt{\sqrt{4}^{10 \cdot 1 }}\)
\(33 = 10 - 1 + 4 !\)
\(34 = 10 \cdot 1 + 4 !\)
\(35 = 10 + 1 + 4 !\)
\(36 = ( 10 - 1 ) \cdot 4 \)
\(37 = ?\)
\(38 = 40 - 1 - 1 \)
\(39 = 10 \cdot 4 - 1 \)
\(40 = 10 \cdot 1 \cdot 4 \)
\(41 = 10 \cdot 4 + 1 \)
\(42 = 40 + 1 + 1 \)
\(43 = 11 \cdot 4 - 0 !\)
\(44 = ( 10 + 1 ) \cdot 4 \)
\(45 = 11 \cdot 4 + 0 !\)
\(46 = ( 0! + 1 ) \cdot ( 4! - 1 )\)
\(47 = ( 0! + 1 ) \cdot 4! - 1 \)
\(48 = ( 11 + 0! ) \cdot 4 \)
\(49 = ( 0! + 1 ) \cdot 4! + 1 \)
\(50 = ( 1 + 4 ) \cdot 10 \)
\(51 = 10 + 41 \)
\(52 = ?\)
\(53 = ?\)
\(54 = ?\)
\(55 = \frac{ 110 }{ \sqrt{4 } }\)
\(56 = ?\)
\(57 = ?\)
\(58 = ?\)
\(59 = ?\)
\(60 = ( 4 - 1 )! \cdot 10 \)
\(61 = ?\)
\(62 = ?\)
\(63 = \sqrt{\sqrt{( 0! + 1 )^{4!}}} - 1 \)
\(64 = 4^{\sqrt{10 - 1 }}\)
\(65 = \sqrt{\sqrt{( 0! + 1 )^{4!}}} + 1 \)
\(66 = ( 4 - 0! )! \cdot 11 \)
\(67 = ?\)
\(68 = ?\)
\(69 = ?\)
\(70 = ?\)
\(71 = \sqrt{( 11 - 4 )! + 0 !}\)
\(72 = \sqrt{10 - 1} \cdot 4 !\)
\(73 = ?\)
\(74 = ?\)
\(75 = ?\)
\(76 = ?\)
\(77 = 101 - 4 !\)
\(78 = ?\)
\(79 = ?\)
\(80 = ( 1 + 1 ) \cdot 40 \)
\(81 = \sqrt{10 - 1}^{4 }\)
\(82 = ( 0! + 1 ) \cdot 41 \)
\(83 = ?\)
\(84 = ?\)
\(85 = ?\)
\(86 = 110 - 4 !\)
\(87 = ?\)
\(88 = ?\)
\(89 = ?\)
\(90 = ?\)
\(91 = ?\)
\(92 = ?\)
\(93 = ?\)
\(94 = ?\)
\(95 = ?\)
\(96 = ?\)
\(97 = 101 - 4 \)
\(98 = ?\)
\(99 = 101 - \sqrt{4 }\)
\(100 = ( 10 \cdot 1 )^{\sqrt{4 }}\)