1 5/7(d+3) = -2(1-d)
To solve for d, we first distribute the terms on the left side and the right side of the equation:
1 (d) + 1 (5/7) 3 = -2 1 + 2 * d
d + 15/7 = -2 + 2d
Next, we will isolate d on one side of the equation. Let's first get rid of the fraction:
Multiply through by 7 to get rid of the denominator:
7(d) + 15 = 7(-2) + 7(2d)
7d + 15 = -14 + 14d
Now, let's isolate d by moving all terms with d to one side and the constants to the other side:
-14d - 7d = -14 - 15-21d = -29
Finally, to solve for d, divide by -21:
d = -29 / -21d = 29 / 21
Therefore, the solution to the equation is d = 29 / 21.
1 5/7(d+3) = -2(1-d)
To solve for d, we first distribute the terms on the left side and the right side of the equation:
1 (d) + 1 (5/7) 3 = -2 1 + 2 * d
d + 15/7 = -2 + 2d
Next, we will isolate d on one side of the equation. Let's first get rid of the fraction:
Multiply through by 7 to get rid of the denominator:
7(d) + 15 = 7(-2) + 7(2d)
7d + 15 = -14 + 14d
Now, let's isolate d by moving all terms with d to one side and the constants to the other side:
-14d - 7d = -14 - 15
-21d = -29
Finally, to solve for d, divide by -21:
d = -29 / -21
d = 29 / 21
Therefore, the solution to the equation is d = 29 / 21.