Answer:
14 cones
Explanation:
First we need to discover the total volume of the wire that we have available to make the cones, so we treat it as a long circular prism, with radios of 1,5 mm and 25,000 milimeters height:
![Volume=\pi r^(2)*h\\Volume=\pi (1.5)^(2) *25,000\\Volume= 176,635 mm^(3)](https://img.qammunity.org/2020/formulas/mathematics/high-school/swcx1lyhnqq2o3gyq4hqhag4zzdqojorn1.png)
Now we just have to calculate the volume of the cone:
![Volume*cone=\pi r^(2)(h)/(3) \\Volume=\pi 20^(2)(30)/(3) \\Volume= 12,566 mm^(3)](https://img.qammunity.org/2020/formulas/mathematics/high-school/d2hddan1c8htvyofqfk0pf78yousx6y9p4.png)
And finally we just have to divide the volume available between the volume necessary for each cone:
176,635/12,566=14.05