To do: To find the remainder by using remainder theorem when f(x)f(x) is divided by g(x)g(x). Solution: As given, f(x)=x2+2ax+3a2f(x)=x2+2ax+3a2 and g(x)=x+ag(x)=x+a. Let g(x)=x+a=0g(x)=x+a=0
Find the remainder using remainder theorem, when 2 x^(2) + 3x^(2) + x ... 03:29 If the sum of first n even natural number is 240. find the value of n. 03:19 The sum of n natural numbers is 325 . Find n. 01:51 If every square similar to every Rectangle ? Why ? 02:54...
Factor & Remainder Theorem | Definition, Formula & Examples from Chapter 5 / Lesson 5 308K Understand the remainder theorem and how to use the remainder theorem. Read the definition of the factor theorem and learn its formula. Related to this QuestionFind...
Using remainder theorem, find the remainder when p(x) = x^(3)+ 3x^(2) - 5x+4 is divided by (x-2).
Factor & Remainder Theorem | Definition, Formula & Examples from Chapter 5 / Lesson 5 307K Understand the remainder theorem and how to use the remainder theorem. Read the definition of the factor theorem and learn its formula. Related to this QuestionFind...
Question: Use the Remainder Theorem to find the remainder when f(x)=−4x8−2x7+5x6+7x5−2x4−3x3+5x2+4x−5 is divided by x−1. help! Show transcribed image text There’s just one step to solve this. Solution Share Step 1 ...
apeople live for up to 120 years and use new technology to help when people go hlind,deaf and have other problems 人们居住120年并且使用新技术帮助,当人们去hlind时,聋并且有其他问题[translate] a我们一直等到5点钟 We wait till continuously for 5 o'clock[translate] ...
aby using the method of recurrent sequence, congruence, quadratic remainder proved that the Diophantine equation x2-Dy4=N when (D,N)=(3,397) has only the integer solution (x,y)=(20,1). 通过使用周期性序列方法,一致,二次方剩下的人证明, Diophantine等式x2-Dy4=N,当 (D, N) =( 3,397...
The student is right to use "socially shared" knowledge implicitly. The above mentioned inference becomes crucial only within ring theory—a context completely irrelevant at school. Example 3 (Euler's polyhedron theorem) In a lecture "Geometry in 3-space" for primary students, Euler's theorem ...
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