Issolvi 1003/1002*1001^2=A/1002+B/1001+C/1001^2

$$\frac { 1003 } { 1002 \times 1001 ^ { 2 } } = \frac { A } { 1002 } + \frac { B } { 1001 } + \frac { C } { 1001 ^ { 2 } }$$

Solvi għal A

$$A=-\frac{1002B}{1001}-\frac{1002C}{1002001}+\frac{1003}{1002001}$$

Passi biex Issolvi l-Ekwazzjoni Lineari

Immultiplika ż-żewġ naħat tal-ekwazzjoni b'1003002, l-inqas denominatur komuni ta' 1002,1001.

$$\frac{1}{1001}\times 1003=1001A+1002B+\frac{1002}{1001}C$$

Immultiplika \frac{1}{1001} u 1003 biex tikseb \frac{1003}{1001}.

$$\frac{1003}{1001}=1001A+1002B+\frac{1002}{1001}C$$

Ibdel in-naħat sabiex it-termini varjabbli kollha jkunu fuq in-naħa tax-xellug.

$$1001A+1002B+\frac{1002}{1001}C=\frac{1003}{1001}$$

Naqqas 1002B miż-żewġ naħat.

$$1001A+\frac{1002}{1001}C=\frac{1003}{1001}-1002B$$

Naqqas \frac{1002}{1001}C miż-żewġ naħat.

$$1001A=\frac{1003}{1001}-1002B-\frac{1002}{1001}C$$

L-ekwazzjoni hija f'forma standard.

$$1001A=-\frac{1002C}{1001}-1002B+\frac{1003}{1001}$$

Iddividi ż-żewġ naħat b'1001.

$$\frac{1001A}{1001}=\frac{-\frac{1002C}{1001}-1002B+\frac{1003}{1001}}{1001}$$

Meta tiddividi b'1001 titneħħa l-multiplikazzjoni b'1001.

$$A=\frac{-\frac{1002C}{1001}-1002B+\frac{1003}{1001}}{1001}$$

Iddividi \frac{1003}{1001}-1002B-\frac{1002C}{1001} b'1001.

$$A=-\frac{1002B}{1001}-\frac{1002C}{1002001}+\frac{1003}{1002001}$$

Solvi għal B

$$B=-\frac{C}{1001}-\frac{1001A}{1002}+\frac{1003}{1003002}$$

Passi biex Issolvi l-Ekwazzjoni Lineari

Immultiplika ż-żewġ naħat tal-ekwazzjoni b'1003002, l-inqas denominatur komuni ta' 1002,1001.

$$\frac{1}{1001}\times 1003=1001A+1002B+\frac{1002}{1001}C$$

Immultiplika \frac{1}{1001} u 1003 biex tikseb \frac{1003}{1001}.

$$\frac{1003}{1001}=1001A+1002B+\frac{1002}{1001}C$$

Ibdel in-naħat sabiex it-termini varjabbli kollha jkunu fuq in-naħa tax-xellug.

$$1001A+1002B+\frac{1002}{1001}C=\frac{1003}{1001}$$

Naqqas 1001A miż-żewġ naħat.

$$1002B+\frac{1002}{1001}C=\frac{1003}{1001}-1001A$$

Naqqas \frac{1002}{1001}C miż-żewġ naħat.

$$1002B=\frac{1003}{1001}-1001A-\frac{1002}{1001}C$$

L-ekwazzjoni hija f'forma standard.

$$1002B=-\frac{1002C}{1001}-1001A+\frac{1003}{1001}$$

Iddividi ż-żewġ naħat b'1002.

$$\frac{1002B}{1002}=\frac{-\frac{1002C}{1001}-1001A+\frac{1003}{1001}}{1002}$$

Meta tiddividi b'1002 titneħħa l-multiplikazzjoni b'1002.

$$B=\frac{-\frac{1002C}{1001}-1001A+\frac{1003}{1001}}{1002}$$

Iddividi \frac{1003}{1001}-1001A-\frac{1002C}{1001} b'1002.

$$B=-\frac{C}{1001}-\frac{1001A}{1002}+\frac{1003}{1003002}$$