Yes 4a+16 is an expression with 2 terms
2a3 - 128 = 2*(a3 - 64) = 2*(a -4)*(a2 + 4a + 16)
(a - b + 2)(a + b + 2)
The equation cannot be solved as there are two unknowns. However it can be simplified and the two unknowns (a and b) expressed in terms of the second unknown. 1) Expressing a in terms of b 4a + 2 = 3b - 5 4a = 3b -7 if desired this could be stated as a = (3b - 7)/4 2) Expressing b in terms of a 3b - 5 = 4a + 2 3b = 4a + 7 if desired this could be stated as b = (4a + 7)/3
(4a)2 or 16a2
4a-2 = 2
To simplify the expression (4a + 3(a^2)), you first distribute the (3) to (a^2), resulting in (4a + 3a^2). The expression cannot be simplified further since it consists of terms of different degrees. Therefore, the simplified form is (3a^2 + 4a).
2a3 - 128 = 2*(a3 - 64) = 2*(a -4)*(a2 + 4a + 16)
The expression 4a - 5 - a + 2 can be simplified by combining like terms. Combining the terms with 'a', we get 4a - a = 3a. Combining the constants, we get -5 + 2 = -3. Therefore, the simplified expression is 3a - 3.
a-16 = a/4+2 Multiply all terms by 4: 4a-64 = a+8 4a-a = 8+64 3a = 72 a = 24
To simplify the expression (2(2a + 3b)), you distribute the 2 to both terms inside the parentheses. This results in (2 \cdot 2a + 2 \cdot 3b), which simplifies to (4a + 6b). Thus, the final result is (4a + 6b).
It is an expression that can be simplified to: 4a+2
In mathematical terms, "2a 2a" typically implies the expression ( 2a \times 2a ), which can be simplified to ( 4a^2 ). This is derived from multiplying the coefficients (2 and 2) and adding the exponents of ( a ) (1 + 1). Therefore, the final result is ( 4a^2 ).
To solve the expression (16 + 4w + 2w - 2), first combine like terms. The terms involving (w) are (4w) and (2w), which sum to (6w). The constant terms are (16) and (-2), which combine to (14). Thus, the simplified expression is (14 + 6w).
a = -2-4a/3-2 = 8-4a = 8(3-2) times both sides by (3-2)-4a = 24-16-4a = 8-a = 2 divide both sides by 4a = -2 times both sides by -1
(a - b + 2)(a + b + 2)
To work out the expression (4(a^2) + 3(a^4)), you simply multiply the coefficients with the respective powers of (a). This gives you (4a^2 + 3a^4). There are no like terms to combine, so the expression is already in its simplest form.
The equation cannot be solved as there are two unknowns. However it can be simplified and the two unknowns (a and b) expressed in terms of the second unknown. 1) Expressing a in terms of b 4a + 2 = 3b - 5 4a = 3b -7 if desired this could be stated as a = (3b - 7)/4 2) Expressing b in terms of a 3b - 5 = 4a + 2 3b = 4a + 7 if desired this could be stated as b = (4a + 7)/3