Right-matrix division
In this example, you use the forward slash (/) operator to perform right matrix division on a 3-by-3 magic square of fi objects. Because the numerator input is a fi object, the denominator input b must be a scalar.
A = fi(magic(3))
A=3×3 object
8 1 6
3 5 7
4 9 2
DataTypeMode: Fixed-point: binary point scaling
Signedness: Signed
WordLength: 16
FractionLength: 11
b = fi(3,1,12,8)
b =
3
DataTypeMode: Fixed-point: binary point scaling
Signedness: Signed
WordLength: 12
FractionLength: 8
X = A/b
X=3×3 object
2.6250 0.3750 2.0000
1.0000 1.6250 2.3750
1.3750 3.0000 0.6250
DataTypeMode: Fixed-point: binary point scaling
Signedness: Signed
WordLength: 16
FractionLength: 3
You can perform right-matrix division when neither input is a fi object. The matrix dimensions must be compatible for matrix division.
A = [2, 3, 1; 0, 8, 4; 1, 1, 0]
A = 3×3
2 3 1
0 8 4
1 1 0
B = [7, 6, 6; 1, 0, 5; 9, 0, 4]
B = 3×3
7 6 6
1 0 5
9 0 4
X = mrdivide(A,B)
X = 3×3
0.5000 -0.2927 -0.1341
1.3333 0.0325 -1.0407
0.1667 -0.2033 0.0041
A — NumeratorNumerator, specified as a scalar, vector, matrix, or multidimensional array. If one
or both of the inputs is a fi object, then b
must be a scalar. When b is a scalar, mrdivide
is equivalent to rdivide.
Data Types: single | double | int8 | int16 | int32 | int64 | uint8 | uint16 | uint32 | uint64 | logical | fi
Complex Number Support: Yes
b — DenominatorDenominator, specified as a real scalar, vector, matrix, or multidimensional array.
If one or both of the inputs is a fi object, then
b must be a scalar. When b is a scalar,
mrdivide is equivalent to rdivide.
If neither input is a fi object, then the sizes of the input
matrices must be compatible for matrix division.
Data Types: single | double | int8 | int16 | int32 | int64 | uint8 | uint16 | uint32 | uint64 | logical | fi
X — QuotientSolution, returned as an array with the same dimensions as the numerator input
A. When A is complex, the real and imaginary
parts of A are independently divided by b.
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