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.
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.
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.
7 1 -1 2 1 1 1
1 5
公開 測資點#0 (25%): 1.0s , <1M
公開 測資點#1 (25%): 1.0s , <1M
公開 測資點#2 (25%): 1.0s , <1M
公開 測資點#3 (25%): 1.0s , <1M
2020 5月CPE 第一題
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