EXERCISE 2A 1. Add. (1) 2 ab, -3ab, 5ab and 1/2ab
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1
Answer:
Given solution:
(ab+2b2+3b2−a2)−((12ab−10b2−18a2)+(9ab+12b2+14a2))
(ab+2b2+3b2−a2)−(21ab+2b2−4a2)
(ab+2b2+3b2−a2)−21ab−2b2+4a2
(ab+5b2−a2)−21ab−2b2+4a2
=3b2+3a2−20ab
Answered by
0
Answer:
Given : 8(3a−2b)
2−10(3a−2b)
By talking (3a−2b) in the given question, we get,
(3a−2b)[8(3a−2b)−10]
By taking 2 as common in the second term,
(3−2b)2[4(3a−2b)−5]
So we get,
8(3a−2b)
2−10(3a−2b)=2(3a−2b)(12a−8b−5)
Step-by-step explanation
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