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A =
.
Multiply the third column of the matrix A by 2 and add it to the second column. You will get the matrix B then
B =
.
The basic property of the determinant is that under such transformations of the matrix, determinant remains the same:
det(B) = det(A).
Now determinant B is easier to calculate than determinant A. Omitting the zero terms,
det(B) = (-7)*(-5)*(-2) - 3*(-5)*(-1) - (-7)*(-8)*(-1) = -29. ANSWER
Solved.