Algebra
Calculus
Trigonometry
Matrix
Question
Solve the equation
Solve for a
Solve for d
a=22d2−d+33
Evaluate
(d−1)d=11(2a−3)
Multiply the terms
d(d−1)=11(2a−3)
Rewrite the expression
d2−d=11(2a−3)
Swap the sides of the equation
11(2a−3)=d2−d
Divide both sides
1111(2a−3)=11d2−d
Divide the numbers
2a−3=11d2−d
Move the constant to the right side
2a=11d2−d+3
Add the terms
More Steps
Evaluate
11d2−d+3
Reduce fractions to a common denominator
11d2−d+113×11
Write all numerators above the common denominator
11d2−d+3×11
Multiply the numbers
11d2−d+33
2a=11d2−d+33
Multiply by the reciprocal
2a×21=11d2−d+33×21
Multiply
a=11d2−d+33×21
Solution
More Steps
Evaluate
11d2−d+33×21
To multiply the fractions,multiply the numerators and denominators separately
11×2d2−d+33
Multiply the numbers
22d2−d+33
a=22d2−d+33
Show Solution
