Answer:
the graphic is in the attached file.
Explanation:
The upper bound of the modulus of elasticity of the composite is
[tex]E_{c} =E_{m} V_{m} +E_{p} V_{p}[/tex]
where
Em = elastic modulus of cobalt
Ep = elastic modulus of tungsten
Vm = volume fraction of cobalt
Vp = volumen fraction of tungsten
replacing values
[tex]E_{c} =200V_{m} +700V_{p}[/tex]
the lower bound of the modulus of elasticity of the composite is
[tex]E_{cl} =\frac{E_{m}E_{p} }{V_{m}E_{p}+V_{p}E_{m} } =\frac{200*700}{700V_{m}+200V_{p} } =\frac{1400}{7V_{m}+2V_{p} }[/tex]
in the Excel file you will find the calculations and the graph of the upper and lower bound of the modulus of elasticity