It is: 1-3(-4)+4(-2) = 5
a3 - 2a2 + 4a - 8 = a2(a - 2) + 4(a - 2) = (a - 2)(a2 + 4)
d = 2
-60 - 17 + (4-1)d + (10-2)c = -77 + 3d + 8c.
To simplify the expression (\frac{dsquared - 4d^3}{dsquared \cdot 3d^2}), we start by defining (dsquared) as (d^2). Thus, the expression becomes (\frac{d^2 - 4d^3}{d^2 \cdot 3d^2}), which simplifies to (\frac{d^2(1 - 4d)}{3d^4}). This can be further simplified to (\frac{1 - 4d}{3d^2}), assuming (d \neq 0).
1.5
a≠ 0,LCD = a33/a + 2/a2 - 1/a3= (3/a)(a2/a2) + (2/a2)(a/a) - 1/a3= 3a2/a3 + 2a/a3- 1/a3= (3a2 + 2a -1)/a3
(a - 1)(a^2 + a + 1)
It is 34.
It is 5s + 4d.
a3 - 2a2 + 4a - 8 = a2(a - 2) + 4(a - 2) = (a - 2)(a2 + 4)
It is an equation and the value of d is 2
d = 2
2-4d = -2
a(a^2 - 9a + 3)
-60 - 17 + (4-1)d + (10-2)c = -77 + 3d + 8c.
They are: 6d+6 or 6(d+1)
To simplify the expression (\frac{dsquared - 4d^3}{dsquared \cdot 3d^2}), we start by defining (dsquared) as (d^2). Thus, the expression becomes (\frac{d^2 - 4d^3}{d^2 \cdot 3d^2}), which simplifies to (\frac{d^2(1 - 4d)}{3d^4}). This can be further simplified to (\frac{1 - 4d}{3d^2}), assuming (d \neq 0).