1144

$1 = \frac{14}{14}$	$2 = \sqrt{\frac{44}{11}}$	$3 = 11 - 4 - 4$	$4 = \frac{44}{11}$
$5 = 4 \cdot 4 - 11$	$6 = (11 - 4 - 4)!$	$7 = 11 - \sqrt{4 \cdot 4}$	$8 = \frac{14}{\sqrt{4}} + 1$
$9 = 14 - 1 - 4$	$10 = 11 - \frac{4}{4}$	$11 = \sqrt{144} - 1$	$12 = \sqrt{144} \cdot 1$
$13 = \sqrt{144} + 1$	$14 = \sqrt{14 \cdot 14}$	$15 = 1^{4} + 14$	$16 = 14 \cdot 1 + \sqrt{4}$
$17 = 14 - 1 + 4$	$18 = 14 \cdot 1 + 4$	$19 = 11 + 4 + 4$	$20 = \sqrt{441} - 1$
$21 = \sqrt{441} \cdot 1$	$22 = \sqrt{441} + 1$	$23 = 4! - 1^{14}$	$24 = (\frac{44}{11})!$
$25 = 1^{14} + 4!$	$26 = 11 \cdot \sqrt{4} + 4$	$27 = 41 - 14$	$28 = 14 + 14$
$29 = 14 \cdot \sqrt{4} + 1$	$30 = (11 + 4) \cdot \sqrt{4}$	$31 = 11 - 4 + 4!$	$32 = (1 + 1) \cdot 4 \cdot 4$
$33 = 44 - 11$	$34 = ?$	$35 = 41 - (4 - 1)!$	$36 = 41 - 1 - 4$
$37 = 41 \cdot 1 - 4$	$38 = 41 + 1 - 4$	$39 = 11 + 4 + 4!$	$40 = 11 \cdot 4 - 4$
$41 = \sqrt{41 \cdot 41}$	$42 = (4 - 1) \cdot 14$	$43 = (44 - 1) \cdot 1$	$44 = 41 - 1 + 4$
$45 = 41 \cdot 1 + 4$	$46 = 41 + 1 + 4$	$47 = (4 - 1)! + 41$	$48 = 11 \cdot 4 + 4$
$49 = (11 - 4)^{\sqrt{4}}$	$50 = (1 \cdot 1 + 4!) \cdot \sqrt{4}$	$51 = (1 + 4!) \cdot \sqrt{4} + 1$	$52 = (14 - 1) \cdot 4$
$53 = \sqrt{\sqrt{{\sqrt{4}}^{4!}}} - 11$	$54 = ?$	$55 = 11 + 44$	$56 = 14 \cdot 1 \cdot 4$
$57 = \frac{114}{\sqrt{4}}$	$58 = ?$	$59 = 11 + 4! + 4!$	$60 = (11 + 4) \cdot 4$
$61 = \frac{(1 + 4)!}{\sqrt{4}} + 1$	$62 = \sqrt{\sqrt{(1 + 1)^{4!}}} - \sqrt{4}$	$63 = 4^{4 - 1} - 1$	$64 = 41 - 1 + 4!$
$65 = 41 \cdot 1 + 4!$	$66 = \frac{11 \cdot 4!}{4}$	$67 = ?$	$68 = 11 \cdot 4 + 4!$
$69 = (4 - 1) \cdot (4! - 1)$	$70 = (1 + 4) \cdot 14$	$71 = (4 - 1) \cdot 4! - 1$	$72 = (4 - 1 \cdot 1) \cdot 4!$
$73 = (4 - 1) \cdot 4! + 1$	$74 = ?$	$75 = (4 - 1) \cdot (1 + 4!)$	$76 = ?$
$77 = ?$	$78 = ?$	$79 = (1 + 4)! - 41$	$80 = (41 - 1) \cdot \sqrt{4}$
$81 = 41 \cdot \sqrt{4} - 1$	$82 = 41 + 41$	$83 = 41 \cdot \sqrt{4} + 1$	$84 = (4 - 1)! \cdot 14$
$85 = 4 \cdot 4! - 11$	$86 = ?$	$87 = ?$	$88 = (4 + 4) \cdot 11$
$89 = ?$	$90 = 114 - 4!$	$91 = (4! - 1) \cdot 4 - 1$	$92 = (4! - 1 \cdot 1) \cdot 4$
$93 = (4! - 1) \cdot 4 + 1$	$94 = 4 \cdot 4! - 1 - 1$	$95 = (4 \cdot 4! - 1) \cdot 1$	$96 = (1 - 1 + 4) \cdot 4!$
$97 = 11^{\sqrt{4}} - 4!$	$98 = 4 \cdot 4! + 1 + 1$	$99 = (1 + 4!) \cdot 4 - 1$	$100 = (1 \cdot 1 + 4!) \cdot 4$