To simplify the expression (11p^3q^4)(-5p^8q), you multiply the coefficients and add the exponents of like bases. Multiply the coefficients: 11 * -5 = -55. For the variable ( p ), add the exponents: ( 3 + 8 = 11 ); for ( q ), add ( 4 + 1 = 5 ). Thus, the simplified expression is (-55p^{11}q^5).
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To simplify the expression (3(5p - 3) + 5(p - 1)), first distribute the numbers outside the parentheses: (3(5p - 3) = 15p - 9) (5(p - 1) = 5p - 5) Now combine the results: (15p - 9 + 5p - 5 = 20p - 14). Thus, the simplified expression is (20p - 14).
6p+11q+4
10p + 5p - p = 15p - p = 14p
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In algebraic terms, the expression "2p + 3q" represents the sum of two terms: 2 times the variable "p" and 3 times the variable "q." To simplify this expression, you can combine like terms by adding the coefficients of "p" and "q" together. Therefore, the simplified form of "2p + 3q" is typically written as "2p + 3q" as it cannot be further simplified without additional context or values assigned to "p" and "q."
(p-3q) (p-3q) =p2+3pq+3pq+9q2 =p2+6pq+9a2 this is answer hehehhe (jhaylotte)
P = 3a - 3q Add 3q to each side: P + 3q = 3a Double each side: 6a = 2P + 6q
7p + 2q = 46 . . . . (A) 5p + 3q = 36 . . . . (B) 3*(A): 21p + 6q = 138 2*(B): 10p + 6q = 72 Subtracting gives 11p = 66 so that p = 6 Substitute for p in (A): 7*6 + 2q = 46 or 42 + 2q = 46 which gives 2q = 4 so that q = 2 Solution: (p, q) = (6,2)
6p + 11q + 4
6p+11q+4
10p + 5p - p = 15p - p = 14p
If you mean: 5p = 30 then p = 6
5p-10 = 50 5p = 50+10 5p = 60 Divide both sides of the equation by 5 to find the value of p: p = 12
It is 5/40, which can be simplified, if required.
5P + 111 + 136 + 20 = 4c + 4 5P + 267 = 4c + 4 -4 -4 5P + 263 = 4c You cannot cimplify it anymore, unless by 'c' you meant 'P'. 5P + 263 = 4P -5P -5P 263(-1) = -P(-1) -263 = P