Answer:
The height of cylinder is: h = 80.07 cm
The diameter of cylinder is: d = 3.5 cm
Explanation:
Curved surface area of cylinder = 880 cm^2
Volume of cylinder = 770 cm^3
We need to find its diameter and height.
The formula used are:

If we divide volume by curved surface, we can find radius

So, we get radius r = 1.75
Now, we can find height using curve surface area formula:

So, the height of cylinder is: h=80.07 cm
Now finding diameter using formula:

Putting value of r in above formula:

So, the diameter of cylinder is: d = 3.5 cm