From 7c9d68d0bad7590e20bbd07eba96cced85e4cbbe Mon Sep 17 00:00:00 2001 From: CyC2018 Date: Fri, 3 May 2019 16:50:13 +0800 Subject: [PATCH] auto commit --- docs/notes/剑指 Offer 题解 - 10~19.md | 16 ++++++++++++++-- .../1b80288d-1b35-4cd3-aa17-7e27ab9a2389.png | Bin 0 -> 24112 bytes .../72aac98a-d5df-4bfa-a71a-4bb16a87474c.png | Bin 0 -> 11057 bytes .../f6e146f1-57ad-411b-beb3-770a142164ef.png | Bin 0 -> 4626 bytes .../fb3b8f7a-4293-4a38-aae1-62284db979a3.png | Bin 0 -> 6217 bytes .../1b80288d-1b35-4cd3-aa17-7e27ab9a2389.png | Bin 0 -> 24112 bytes .../72aac98a-d5df-4bfa-a71a-4bb16a87474c.png | Bin 0 -> 11057 bytes .../f6e146f1-57ad-411b-beb3-770a142164ef.png | Bin 0 -> 4626 bytes .../fb3b8f7a-4293-4a38-aae1-62284db979a3.png | Bin 0 -> 6217 bytes notes/剑指 Offer 题解 - 10~19.md | 16 ++++++++++++++-- 10 files changed, 28 insertions(+), 4 deletions(-) create mode 100644 docs/pics/1b80288d-1b35-4cd3-aa17-7e27ab9a2389.png create mode 100644 docs/pics/72aac98a-d5df-4bfa-a71a-4bb16a87474c.png create mode 100644 docs/pics/f6e146f1-57ad-411b-beb3-770a142164ef.png create mode 100644 docs/pics/fb3b8f7a-4293-4a38-aae1-62284db979a3.png create mode 100644 notes/pics/1b80288d-1b35-4cd3-aa17-7e27ab9a2389.png create mode 100644 notes/pics/72aac98a-d5df-4bfa-a71a-4bb16a87474c.png create mode 100644 notes/pics/f6e146f1-57ad-411b-beb3-770a142164ef.png create mode 100644 notes/pics/fb3b8f7a-4293-4a38-aae1-62284db979a3.png diff --git a/docs/notes/剑指 Offer 题解 - 10~19.md b/docs/notes/剑指 Offer 题解 - 10~19.md index f913b5da..e7d1d732 100644 --- a/docs/notes/剑指 Offer 题解 - 10~19.md +++ b/docs/notes/剑指 Offer 题解 - 10~19.md @@ -98,11 +98,11 @@ public class Solution { 当 n 为 1 时,只有一种覆盖方法: -

+

当 n 为 2 时,有两种覆盖方法: -

+

要覆盖 2\*n 的大矩形,可以先覆盖 2\*1 的矩形,再覆盖 2\*(n-1) 的矩形;或者先覆盖 2\*2 的矩形,再覆盖 2\*(n-2) 的矩形。而覆盖 2\*(n-1) 和 2\*(n-2) 的矩形可以看成子问题。该问题的递推公式如下: @@ -137,6 +137,18 @@ public int RectCover(int n) { ## 解题思路 +当 n = 1 时,只有一种跳法: + +

+ +当 n = 2 时,有两种跳法: + +

+ +跳 n 阶台阶,可以先跳 1 阶台阶,再跳 n-1 阶台阶;或者先跳 2 阶台阶,再跳 n-2 阶台阶。而 n-1 和 n-2 阶台阶的跳法可以看成子问题,该问题的递推公式为: + +

+ ```java public int JumpFloor(int n) { if (n <= 2) diff --git a/docs/pics/1b80288d-1b35-4cd3-aa17-7e27ab9a2389.png b/docs/pics/1b80288d-1b35-4cd3-aa17-7e27ab9a2389.png new file mode 100644 index 0000000000000000000000000000000000000000..44b12ccd811c0ce84fb9d8edf4d62d7a5489ec21 GIT binary patch literal 24112 zcmd>`byQSs`|nW{=@5|)K>9y^r9?m^Bvl%e7?7Ajkdl%d zy1VAw8`Sq*=il=?Yn`>uAJ2MpoZ0){cU)aL= z)_G1`9PkPCBkN`GzjN@1iZWP5NV<9OmkSnm?%lz{Dvc&MGQJ4@j_07H3&+B`dIS3J zobto#YgkwYEy{9tG~ErC>xN?WwbIea#TuJJqb9cfB)uAX7V%oc&cmwrwpF*M8+iKq zw7541`)$9!S-RVD};D)W30wTFJ6ks>TJ zz|tsNO4o3*pX9?OvocWZ<<5Qt_qC{Lz-MM=?%7~>CL@c%f7>lDC&%$zhLVgd4-4Nw zPA>cW|H(gGo^FrloaoM!HQrqrHQt=t3&AZ-E zq@oL(HAoo*b2&9^1Ix zF|Xp2wkW2p6&maoLPn|DleR_OT6ae(XFa#E)8IesBJ|AHT&9i1^4Yf?WUi3 z8cmgsQ;l;!vYNmYG`+ee+qmkxTjMZnTOnAuMJvd&Qnx$C~ro z?5=Aqp%j>y?C8uzuYn>1e&5z<@bwWAU1=hbCe*92BNBIA!u8r&!ejK=dLZJy_C!c`W%_&U z&?bfPBwgLPatjnOi((X^@VNJ;i?mATLSMmR^y_bOV8XVpSs+vKvJ@h#)jTW4JgxhQ z#tgQPd)1}Q;>D(>CBK)Nv@S$1;SyakHQY%mW7=0Z+M9}=m~08xwZ|Uaa-P`SY|e

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+


当 n 为 2 时,有两种覆盖方法: -

+

要覆盖 2\*n 的大矩形,可以先覆盖 2\*1 的矩形,再覆盖 2\*(n-1) 的矩形;或者先覆盖 2\*2 的矩形,再覆盖 2\*(n-2) 的矩形。而覆盖 2\*(n-1) 和 2\*(n-2) 的矩形可以看成子问题。该问题的递推公式如下: @@ -137,6 +137,18 @@ public int RectCover(int n) { ## 解题思路 +当 n = 1 时,只有一种跳法: + +

+ +当 n = 2 时,有两种跳法: + +

+ +跳 n 阶台阶,可以先跳 1 阶台阶,再跳 n-1 阶台阶;或者先跳 2 阶台阶,再跳 n-2 阶台阶。而 n-1 和 n-2 阶台阶的跳法可以看成子问题,该问题的递推公式为: + +

+ ```java public int JumpFloor(int n) { if (n <= 2)