f444. 10268 - 498-bis
標籤 : CPE UVA
通過比率 : 570人/721人 ( 79% ) [非即時]
評分方式:
Tolerant

最近更新 : 2020-12-21 10:52

內容

給你一組方程式和X求微分後的值

Looking throw the “Online Judge’s Problem Set Archive” I found a very interesting problem number 498, titled “Polly the Polynomial”. Frankly speaking, I did not solve it, but I derived from it this problem.

Everything in this problem is a derivative of something from 498. In particular, 498 was “... designed to help you remember ... basic algebra skills, make the world a better place, etc., etc.”. This problem is designed to help you remember basic derivation algebra skills, increase the speed in which world becomes a better place, etc., etc.

In 498 you had to evaluate the values of polynomial

a0x^n + a1x^n−1 + . . . + an−1x + an.

In this problem you should evaluate its derivative. Remember that derivative is defined as

a0nx^n−1 + a1(n − 1)x^n−2 + . . . + an−1.

All the input and output data will fit into integer, i.e. its absolute value will be less than 2^31.

輸入說明

每組測資有兩行 第一行為X 第二行為方程式(降冪)

第二行最後面會先有空格在換行

Your program should accept an even number of lines of text. Each pair of lines will represent one
problem. The first line will contain one integer - a value for x. The second line will contain a list of
integers a0, a1, ..., an−1, an, which represent a set of polynomial coefficients.
Input is terminated by EOF.

輸出說明

求出微分後的值

For each pair of lines, your program should evaluate the derivative of polynomial for the given value x
and output it in a single line.

範例輸入 #1
7
1 -1 
2
1 1 1 
範例輸出 #1
1
5
測資資訊:
記憶體限制: 512 MB
提示 :

2020 5月CPE 第一題

標籤:
CPE UVA
出處:
UVA10268 [管理者: DE45A (一葉之秋) ]

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