Bytelearn - cat image with glassesAI tutor

Welcome to Bytelearn!

Let’s check out your problem:

Simplify the expression. Write your answers using integers or improper fractions.

-3(-f-3f+2)+(9)/(5)f
Answer:

Simplify the expression. Write your answers using integers or improper fractions.\newline3(f3f+2)+95f -3(-f-3 f+2)+\frac{9}{5} f \newlineAnswer:

Full solution

Q. Simplify the expression. Write your answers using integers or improper fractions.\newline3(f3f+2)+95f -3(-f-3 f+2)+\frac{9}{5} f \newlineAnswer:
  1. Distribute Terms: Distribute 3-3 to each term inside the parentheses.\newlineWe have the expression 3(f3f+2)-3(-f - 3f + 2). Distribute 3-3 to each term inside the parentheses.\newline3×f=3f-3 \times -f = 3f\newline3×3f=9f-3 \times -3f = 9f\newline3×2=6-3 \times 2 = -6\newlineSo, the expression becomes 3f+9f63f + 9f - 6.
  2. Combine Like Terms: Combine like terms.\newlineWe have 3f+9f3f + 9f from the previous step. Combine these like terms.\newline3f+9f=12f3f + 9f = 12f\newlineSo, the expression now is 12f612f - 6.
  3. Add Fraction Part: Add the fraction part of the expression.\newlineWe have the fraction (95)f(\frac{9}{5})f to add to our current expression 12f612f - 6.\newlineSince 12f12f is the same as (605)f(\frac{60}{5})f, we can write the expression as (605)f6+(95)f(\frac{60}{5})f - 6 + (\frac{9}{5})f.
  4. Combine Like Terms with Fractions: Combine like terms with fractions.\newlineWe have (605)f+(95)f(\frac{60}{5})f + (\frac{9}{5})f from the previous step. Combine these like terms.\newline(605)f+(95)f=(695)f(\frac{60}{5})f + (\frac{9}{5})f = (\frac{69}{5})f\newlineSo, the expression now is (695)f6(\frac{69}{5})f - 6.
  5. Final Simplified Expression: The expression is already simplified.\newlineThe final simplified expression is (695)f6(\frac{69}{5})f - 6, which is in terms of integers and improper fractions.

More problems from Linear equations: solve for y