Solve "3а-12/2023" "3а-12/2024"

Question

Simplify the expression

Solution

9 \times "^{4} \times a^{2} - \frac{36423}{1023638} \times "^{4} \times a + \frac{18}{511819} \times "^{4}

Evaluate

" \times (3 a - 12 \div 2023) \times " \times " \times (3 a - 12 \div 2024) \times "

Rewrite the expression in exponential form

"^{4} \times (3 a - 12 \div 2023) (3 a - 12 \div 2024)

Rewrite the expression

"^{4} \times (3 a - \frac{12}{2023}) (3 a - 12 \div 2024)

Divide the terms

More Steps

"^{4} \times (3 a - \frac{12}{2023}) (3 a - \frac{3}{506})

Multiply the terms

More Steps

(3 \times "^{4} \times a - \frac{12}{2023} \times "^{4}) (3 a - \frac{3}{506})

Apply the distributive property

3 \times "^{4} \times a \times 3 a - 3 \times "^{4} \times a \times \frac{3}{506} - \frac{12}{2023} \times "^{4} \times 3 a - (- \frac{12}{2023} \times "^{4} \times \frac{3}{506})

Multiply the terms

More Steps

9 \times "^{4} \times a^{2} - 3 \times "^{4} \times a \times \frac{3}{506} - \frac{12}{2023} \times "^{4} \times 3 a - (- \frac{12}{2023} \times "^{4} \times \frac{3}{506})

Multiply the numbers

More Steps

9 \times "^{4} \times a^{2} - \frac{9}{506} \times "^{4} \times a - \frac{12}{2023} \times "^{4} \times 3 a - (- \frac{12}{2023} \times "^{4} \times \frac{3}{506})

Multiply the numbers

More Steps

9 \times "^{4} \times a^{2} - \frac{9}{506} \times "^{4} \times a - \frac{36}{2023} \times "^{4} \times a - (- \frac{12}{2023} \times "^{4} \times \frac{3}{506})

Multiply the numbers

More Steps

9 \times "^{4} \times a^{2} - \frac{9}{506} \times "^{4} \times a - \frac{36}{2023} \times "^{4} \times a - (- \frac{18}{511819} \times "^{4})

If a negative sign or a subtraction symbol appears outside parentheses, remove the parentheses and change the sign of every term within the parentheses

9 \times "^{4} \times a^{2} - \frac{9}{506} \times "^{4} \times a - \frac{36}{2023} \times "^{4} \times a + \frac{18}{511819} \times "^{4}

Solution

More Steps

9 \times "^{4} \times a^{2} - \frac{36423}{1023638} \times "^{4} \times a + \frac{18}{511819} \times "^{4}

Show Solution

Factor the expression

Factor

\frac{9}{1023638} \times "^{4} \times (2023 a - 4) (506 a - 1)

Show Solution

"3а 12/2023" "3а 12/2024"

Simplify the expression

Solution

Factor the expression

Factor