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For , Can FFT = FTF? Explain

question 216

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For For   , can FF<sup>T</sup> = F<sup>T</sup>F? Explain. ​ A)  No, because FF<sup>T</sup>and F<sup>T</sup>F have the same dimensions but different values. B)  Yes, because FF<sup>T </sup>and F<sup>T</sup>F have the same dimensions. C)  Yes, because FF<sup>T </sup>and F<sup>T</sup>F have the same values. D)  No, because FF<sup>T </sup>and F<sup>T</sup>F have different dimensions. E)  Yes, because FF<sup>T </sup>and F<sup>T</sup>F have the same dimensions and the same values. , can FFT = FTF? Explain. ​


Definitions:

Graph

A diagram representing data, mathematical functions, or relationships between variables, typically drawn on Cartesian coordinates.

Logarithm

The exponent or power to which a base, usually 10 or e, must be raised to produce a given number.

Logarithm

The exponent that indicates the power to which a base number must be raised to produce a given number.

Graph

A graph in mathematics represents numerical values as points, lines, or areas on a coordinate plane to visually display relationships or functions.

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