1. The problem asks to find the values of $I_{zz}$, $k_{xx}$, and $k_{yy}$. 2. Typically, $I_{zz}$ represents the moment of inertia about the z-axis, and $k_{xx}$, $k_{yy}$ are stiffness constants or coefficients related to the x and y directions respectively. 3. To find $I_{zz}$, you need the geometry and mass distribution of the object. The formula for a rectangular cross-section is $$I_{zz} = \frac{bh^3}{12}$$ where $b$ is the base width and $h$ is the height. 4. For $k_{xx}$ and $k_{yy}$, if these are spring constants or stiffnesses, they depend on the system setup. For example, for a beam, stiffness can be calculated as $$k = \frac{3EI}{L^3}$$ where $E$ is Young's modulus, $I$ is the moment of inertia about the bending axis, and $L$ is the length. 5. Without specific values or context, we cannot compute numerical answers. Please provide the geometry, material properties, or formulas relevant to your problem. 6. If you provide the shape and dimensions, I can help calculate $I_{zz}$, $k_{xx}$, and $k_{yy}$ explicitly.