Yogesh Khetani in Tools On May 29, 2018, 3:09 PM

Download ACT Fibernet Resolver Tool – ACT Resolver Tool

ACT Resolver Tool: Downloading the ACT Fibernet Resolver tool and troubleshoot your Beam Telecom internet connection when it’s not working or has connectivity problems.

I am from Hyderabad(India) and currently, if you ask me which is the best Broadband Internet provider in the twin cities, I would suggest ACT Fibernet formerly the Beam Telecom without having a second thought. To resolve Internet problems, they have come up with ACT Resolver tool, a small Windows software to fix DNS issues.

ACT Resolver Tool

ACT Fibernet is a revolutionary broadband provider which brought both Hyderabad and Bengaluru high-speed Internet. I remember those days when I used to pay $10 for 32 Kbps Internet speed between 2009-2010. But thanks to Beam that I have now have 10 Mbps Internet speed, cost just $12 a month. Well ACT Fibernet is well-known not only for speed but also for better connectivity, minimum interruption, and good customer response.

The following guide we will be showing you how to download ACT Fibernet Resolver tool and troubleshoot your Beam Telecom internet connection.

Why Resolver Tool?

Often times we have a problem with Internet connections, that may be of various issues. Sometimes it might be IP Conflict issue or we don’t have proper settings to connect to the web. Not all people can understand those technical words, so it’s hard for them to detect the problem.

To provide you with a better experience and to have a self-help guide without any interruption in internet connectivity, ACT Fibernet has come up with Resolver tool. It’s an official tool to resolve an Internet problem. Even ACT customer care will suggest you download this tool. So, next time when you are connected, download and install Resolver tool.

To download the Beam resolver tool, you should first head to Portal.ActCorp.in which is your homepage and then go to Tools > Resolver Tool and then hit the Download button. Alternatively, the link is given below.

This works perfectly for –