To combine the integers 2, 3, 5, and 7 in two different ways, we can use addition and multiplication.
Thus, the results of the expressions are 60 and 31, respectively.
To solve the expression (2x + 39x), you can combine the like terms. This simplifies to (41x). Thus, the final expression is (41x).
To solve the expression (-9x + 36 - 12x), first combine the like terms. Combine (-9x) and (-12x) to get (-21x). Therefore, the simplified expression is (-21x + 36). If you want to set it equal to zero to solve for (x), you would then solve (-21x + 36 = 0).
To solve the expression (-8z + 3z), you combine like terms. This means adding the coefficients of (z): (-8 + 3 = -5). Therefore, the simplified expression is (-5z).
To solve the expression (10.8x - 3.5x \cdot 131.4), first calculate the multiplication: (3.5 \cdot 131.4 = 459.9). Then, rewrite the expression as (10.8x - 459.9x). Combine the terms to get (-449.1x). The simplified expression is (-449.1x).
To solve the expression (8x^2 - 24 - 3x^2 - 9), first combine like terms. Combine the (x^2) terms: (8x^2 - 3x^2 = 5x^2). Then, combine the constant terms: (-24 - 9 = -33). The simplified expression is (5x^2 - 33).
To solve the expression (2x + 39x), you can combine the like terms. This simplifies to (41x). Thus, the final expression is (41x).
To solve the expression (-9x + 36 - 12x), first combine the like terms. Combine (-9x) and (-12x) to get (-21x). Therefore, the simplified expression is (-21x + 36). If you want to set it equal to zero to solve for (x), you would then solve (-21x + 36 = 0).
To solve the expression (-8z + 3z), you combine like terms. This means adding the coefficients of (z): (-8 + 3 = -5). Therefore, the simplified expression is (-5z).
To solve the expression (10.8x - 3.5x \cdot 131.4), first calculate the multiplication: (3.5 \cdot 131.4 = 459.9). Then, rewrite the expression as (10.8x - 459.9x). Combine the terms to get (-449.1x). The simplified expression is (-449.1x).
To solve the expression (8x^2 - 24 - 3x^2 - 9), first combine like terms. Combine the (x^2) terms: (8x^2 - 3x^2 = 5x^2). Then, combine the constant terms: (-24 - 9 = -33). The simplified expression is (5x^2 - 33).
To solve the expression (-3 + 6a + 29a - 15), first, combine like terms. The terms involving (a) are (6a) and (29a), which add up to (35a). The constant terms are (-3) and (-15), which combine to (-18). Thus, the simplified expression is (35a - 18).
To solve the expression ( 8x + 4 - 5x - 11 ), first combine like terms. Combine the ( x ) terms: ( 8x - 5x = 3x ). Then combine the constant terms: ( 4 - 11 = -7 ). The simplified expression is ( 3x - 7 ).
To solve the expression (3z + 74z), you simply combine like terms. Both terms contain the variable (z), so you add their coefficients: (3 + 74 = 77). Thus, the simplified expression is (77z).
To solve the expression (2x - 9y + 7x + 20y), first combine like terms. Combine the (x) terms: (2x + 7x = 9x), and combine the (y) terms: (-9y + 20y = 11y). Therefore, the simplified expression is (9x + 11y).
To solve the expression (5v - 34 + 26), first combine the constants: (-34 + 26 = -8). Thus, the expression simplifies to (5v - 8).
To solve the expression (7qt - 3pt + 1pt), first combine like terms. The term (-3pt) and (+1pt) can be combined to yield (-2pt). Thus, the simplified expression becomes (7qt - 2pt).
There is no such thing as "solving integers". You can solve an equation, which means finding all the unknowns in that equation, but you can't solve an integer.