Operation Multiplication on Algebraic Form [1945900] In Basic Mathematical Model we have previously studied together about operation of addition and subtraction on algebraic form . So this time we move on to another form of counting operation that is about multiplication on algebraic form . In class VII you must have learned about the multiplication of algebraic forms. Do you still remember it? In the discussion this time, will be explained multiplication of a number with the form of algebra tribe two. Multiplication on algebra can be solved by using the multiplicative distributive properties of addition. [1945907] Multiplication of a Number with a Form of Tribal Algebra When bx + c [1945901919] is a common form of two terms with b ≠ 0 multiplication of numbers a with bx + C would be like this: a (bx + c) = abx + ac To make it easier to understand it, we now immediately learn how to solve this example of the following algebraic multiplication: Example Problem 1: Describe the following algebraic forms: [1945901] 3] a. 2 (x + 1) b. 3 (-4p - 5) c. Completion:
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Settlement:
a. 2 (x + 1) = 2x + 2
b. 3 (-4p - 5) = -12p - 15
c. -4 (-2x - 1) - 3 (x - 2) = 8x + 4 - 3x + 6
= (8 - 3) x + 4 + 6
We can examine the above equations correctly or falsely by replacing the variable x on the left or right side by using any value. If the results of the calculation of the left and right segments sa, a, then the similarity can be said to be true. For example:
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2 (x + 1) = 2x + 2 we use x = 0
2
It turns out that the results on the left and right are equally 2, meaning the similarity is true.
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Example Problem 2:
A rectangle, a long side- Side of 5 cm and (2p +2) cm. Determine the extent of the rectangle!
Solution:
If the area Rectangles are called L,
L = 5 x (2p + 2) = (5 x 2p) + (5 x 2) = 10p + 10
Thus, the area of the rectangle is (10p + 10) cm 2
That is a very simple explanation of multiplication on the algebraic form. For further material will be discussed about The Multiplication of Tribes Two in the Form of Algebra.