다음을 풀어보세요: 343n-175/7n^2-19n+10div35n^2+4n-15/n^2-7n+10

계산

확장

퀴즈

Polynomial

다음과 비슷한 문제 5개:

비슷한 문제의 웹 검색 결과

https://socratic.org/questions/how-do-you-simplify-28n-2-175-2n-2-7n-5-div-14n-2-31n-10-n-2-6n-5

https://socratic.org/questions/how-do-you-divide-frac-5n-4-40n-3-n-2-19n-48-div-frac-3n-2-15n-72-n-2-16n

https://socratic.org/questions/how-do-you-simplify-64a-2b-5-35b-2c-3f-4-div-12a-4b-3c-70abcf-2

https://socratic.org/questions/how-do-you-evaluate-frac-2p-3-q-4-4-3q-5-2-div-frac-4p-2-q-2-9-frac-p-a-b-q-a-b

https://socratic.org/questions/how-do-you-divide-frac-5a-2-49a-10-14a-2-30a-4-div-frac-5a-2-51a-10-14a-2-30a-4

https://socratic.org/questions/how-do-you-divide-frac-6a-2-p-12-8p-2-18p-9-div-frac-6p-2-11p-4-2p-2-13p-7

클립보드에 복사됨

\frac{\left(343n-175\right)\left(n^{2}-7n+10\right)}{\left(7n^{2}-19n+10\right)\left(35n^{2}+4n-15\right)}

\frac{343n-175}{7n^{2}-19n+10}에 \frac{35n^{2}+4n-15}{n^{2}-7n+10}의 역수를 곱하여 \frac{343n-175}{7n^{2}-19n+10}을(를) \frac{35n^{2}+4n-15}{n^{2}-7n+10}(으)로 나눕니다.

\frac{7\left(n-5\right)\left(n-2\right)\left(49n-25\right)}{\left(n-2\right)\left(5n-3\right)\left(7n-5\right)\left(7n+5\right)}

인수 분해되지 않은 식을 인수 분해합니다.

\frac{7\left(n-5\right)\left(49n-25\right)}{\left(5n-3\right)\left(7n-5\right)\left(7n+5\right)}

분자와 분모 모두에서 n-2을(를) 상쇄합니다.

\frac{343n^{2}-1890n+875}{245n^{3}-147n^{2}-125n+75}

식을 확장합니다.