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When the ones and tens are multiplied separately each product is called a?
Wiki User
∙ 13y ago
The general function is:
1. y = a*x+b
b is irrelevant and we can be removed
2. y = a*x
lets split x into ones and tens
3. x = tens*10 + ones /e.g. 23 = 2*10 + 3
4. p1 = Multiplier of the ones
p2 = Multiplier of the tens
5. y = tens*10*p2 + ones*p1 /according to the question
6. x*a = tens*10*p2 + ones*p1 /according to 2.
7. (tens*10 + ones)*a = tens*10*p2 + ones*p1 /according to 3.
8. tens*10*a + ones*a = tens*10*p2 + ones*p1 /regroup
9. tens*10*a - tens*10*p2 + ones*a - ones*p1 = 0 /regroup
10. tens*10*(a-p2) + ones*(a-p1) = 0 /regroup
11. assuming "tens" and "ones" are not 0 then (a-p2) and (a-p1) must be 0
12. a-p2 = 0
a-p1 = 0
13. a = p2
a = p1
14. a = p1 = p2
the answer is: when the Multipliers of ones and tens are equal then the product is called a.
Wiki User
∙ 13y ago
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