find the rate of interest if a sum of money gets doubled I
n 16 years
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Factorization of algebraic expressions when a binomial is a common factor:
The expression is written as the product of binomial and the quotient obtained by dividing the given expression is by its binomial.
Solved examples when a binomial is a common factor:
1. Factorize the expression (3x + 1)2 – 5(3x + 1)
Solution:
(3x + 1)2 – 5(3x + 1)
The two terms in the above expression are (3x + 1)2 and 5(3x + 1)
= (3x + 1) (3x + 1) – 5(3x + 1)
Here, we observe that the binomial (3x + 1) is common to both the terms.
= (3x + 1) [(3x + 1) – 5]; [taking common (3x + 1)]
= (3x + 1) (3x - 4)
Therefore, (3x + 1) and (3x - 4) are two factors of the given algebraic expression.
The expression is written as the product of binomial and the quotient obtained by dividing the given expression is by its binomial.
Solved examples when a binomial is a common factor:
1. Factorize the expression (3x + 1)2 – 5(3x + 1)
Solution:
(3x + 1)2 – 5(3x + 1)
The two terms in the above expression are (3x + 1)2 and 5(3x + 1)
= (3x + 1) (3x + 1) – 5(3x + 1)
Here, we observe that the binomial (3x + 1) is common to both the terms.
= (3x + 1) [(3x + 1) – 5]; [taking common (3x + 1)]
= (3x + 1) (3x - 4)
Therefore, (3x + 1) and (3x - 4) are two factors of the given algebraic expression.
deepak243:
I am sorry. it done by mistake
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Answer:
Let the principle be 100 then amount becomes 200 in 16 years
To find intrest
we know that amount-principle
Intrest=200-100=100
and time 16 years
therefore put formula of rate = 100 multiplied by 100 upon 100multiplied 16 years
= 100upon16=25upon4
answer is 25upon4
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