1.

Linear equation camera's RULE 4x¹-3x²=7, 5x¹+3x²=_8​

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Answer:

Given LINEAR equations are 3x+2y=1,2x−3y=5

Using Cramers rule, FIND the determinant of the coefficient

MATRIX,

D=

3

2

2

−3

=3×−3−(2×2) $= -9 - 4$$ =−13

Secondly, find the determinant of x coefficient matrix,

D

x

=

1

5

2

−3

=1×−3−(5×2) =−3−10=−13

Similarly, find the determinant of y coefficient matrix,

D

y

=

3

2

1

5

=3×5−(2×1) =15−2=13

Applying Cramer's rule,

x=

D

D

x

∴x=

−13

−13

=1

y=

D

D

y

∴y=

−13

13

=−1

Therefore, x=1,y=−1



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