03.05 Polynomial Identities And Proofs
Can someone explain 03.05 Polynomial Identities and Proofs for me?
one answer:
The polynomial Identities and an example of a proof of an identity have been explained beneath.
<h3>What are polynomial Identities and Proofs?</h3>
Polynomial identities are defined every bit equations that are e'er true, regardless of the variable values. These polynomial identities are used while factorizing the polynomial or expanding the polynomial. These polynomial identities are;
(a + b)² = a² + b² + 2ab
(a - b)² = a² + b² - 2ab
(a + b)(a - b) = a² - b²
(x + a)(10 + b) = x² + x(a + b)+ ab
Let usa prove the polynomial identity (a + b)² = a² + b² + 2ab.
At present, (a + b)² is simply the product of (a + b) and (a + b).
That is; (a + b)² = (a + b) × (a + b)
This can only be imagined to be a foursquare whose side are (a + b) with its' area equal to (a + b)²
Read more than about Polynomial Identities at; brainly.com/question/14295401
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Answer:
39-31=viii
8÷four=2
n= 39
I'm pretty sure it is
Answer:
the respond would be y= -40
DE is xxx, then Ad is also 30
A total circle is 360
ACE = 360- Ad-de
Ace = 360-thirty-xxx = 300
Air-conditioning is one-half of ace
Air conditioning = 300/2 = 150
The answer is b 150
<span>The line with m=2 @ 10=three
y-y1=ii(x-3)
Yous need to find y1. because two line intersecting @ x=3 , y coordinate is the same also.
Allow's find it:
y=ii/3 *3 -ii=0
So bespeak of intersection is: (3,0)
The equation of the desired line will be:
y-0=two(x-iii)
y=2x-half dozen</span>
Respond:
226.08
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03.05 Polynomial Identities And Proofs,
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