-3 ≤ (6-q)/9 ≤ 3
-27 ≤ 6-q ≤ 27
-33 ≤ -q ≤ 21
-21 ≤ q ≤ 33 (the direction of inequalities change when multiplied by a negative number)
The answer to this math problem would equal to 20. This is taught in high school math.
5p-7q
If you mean: -6q+7-2+4q then it is 5-2q when simplified
If -3q + 4 = 13 then 3q = -9 : q = -3 If 6q = 13 then q = 13/6 = 2 1/6 The question contains an anomaly and is invalid.
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)
The answer to this math problem would equal to 20. This is taught in high school math.
2m(p - 6q)(p - 6q)
5p-7q
2m(p - 6q)(p - 6q)
16p + 6q - 3p - 8q = (16p - 3p) + (6q - 8q) = 13p -2q
If you mean: -6q+7-2+4q then it is 5-2q when simplified
Any positive odd integer can be expressed in the form of ( 2k + 1 ), where ( k ) is a non-negative integer. When dividing this expression by 6, the possible remainders are 1, 3, and 5, corresponding to the cases where ( k ) is congruent to 0, 1, or 2 modulo 3, respectively. Thus, an odd integer can be represented as ( 6q + 1 ), ( 6q + 3 ), or ( 6q + 5 ) for some integer ( q ). This shows that every positive odd integer fits one of these forms.
6q
To simplify the expression (7p + 6q - 2p + q), combine like terms. First, combine the (p) terms: (7p - 2p = 5p). Next, combine the (q) terms: (6q + q = 7q). Therefore, the simplified expression is (5p + 7q).
It is: 10q-2060 when simplified.
5.8q-6q
15p+11Q