To simplify the expression 12ab + 9ab - 7ab, you first combine like terms. The coefficients of the like terms are added or subtracted, while the variables remain the same. In this case, you add the coefficients of the like terms: 12 + 9 - 7 = 14. So, the simplified expression is 14ab.
-5ab + 7ab -9ab + ab -2ab ... Let's simplify that a bit:ab(-5+7-9+1-2) = -8ab
7b
35ab squared
21a2b2 square cm
Row 7 of Pascal's triangle corresponds to the binomial coefficients for ( n = 7 ). In expanded form, it is represented as ( 1, 7, 21, 35, 35, 21, 7, 1 ). This means that the coefficients for the expansion of ( (a + b)^7 ) are ( 1a^7 + 7a^6b + 21a^5b^2 + 35a^4b^3 + 35a^3b^4 + 21a^2b^5 + 7ab^6 + 1b^7 ).
-2ab
To simplify the expression 3a x 4b, you multiply the coefficients (numbers) together, which gives you 3 x 4 = 12. Then, you multiply the variables together, which gives you a x b = ab. Therefore, the simplified expression is 12ab.
-5ab + 7ab -9ab + ab -2ab ... Let's simplify that a bit:ab(-5+7-9+1-2) = -8ab
(2a + b)(a + 3b)
1ab
7ab-5ab = 2
7ab itself
The LCM is 280a4b2.
Two negatives make a positive so your equation simplifies firstly as 4ab + 3ab and finally as 7ab.
7b
35ab
35ab squared