Page 14 - MODULE 1 Q1MATH8

Step 2: Finding the Factors of 15d2e4 10d3e6 f
Steps
Solution
Given Expression:
a. b. c.
d. Dividethenumericalcoefficientof
the 1st term of the given polynomial by the numerical coefficient of the CMF.
e. Subtracttheexponentofthe same variables from the given polynomial by the exponent of the same variables of the CMF.
f. Quotient of the First Term

g. h.
i. Divide the numerical coefficient of
the 2nd term of the given polynomial by the numerical coefficient of the CMF.
j. Subtract the exponent of the same variables from the given polynomial by the exponent of the same variables of the CMF.
k. Quotient of the 2nd Term
l. Bring together the quotient of both
terms.
m. n.
15d2e4 10d3e6 f

  

 3(1)(1) = 3
 
 10÷5=2

f*
 
 5d2e4 (3 – 2de2f)
 5d2e4 (3 – 2de2f)
First Term
Common Monomial Factor
d2-2 =d0 =1
e4-4 =e0 =1
Do the same process for the
second term of the polynomial.
2nd Term
10d3e6f
5d2e4
Common Monomial Factor
d3-2 = d*
e6-4 = e2
Copy the operation symbol of the
polynomials
Factored form of
15d2e4 10d3e6 f
15d2e4
5d2e4
15÷5=3
*exponent of variable is 1, it is not
necessary to be written
2de2f
3 – 2de2f
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