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Quaid-e-Azam Trophy 2024-25: PCB unveils prize money

23 October, 2024 19:23

The Pakistan Cricket Board (PCB) has announced prize money for the upcoming Quaid-e-Azam Trophy 2024-25, starting on 26 October.

“A prize pot of PKR12.6 million will be up for grabs as the winner of the tournament will bag PKR7.5 million while the runners-up will collect PKR four million,” the PCB press release stated.

Karachi Region Whites, defending champions of the Quaid-e-Azam Trophy, will square off against Peshawar Region in the opening game on 26 October at the Ashfaq Ground in Charsadda.

The premier first-class tournament will see 18 teams from 16 regions divided into three groups. The top side from each group will advance to the triangular stage.

In the triangular stage, the first-placed team from each group will play two matches, with the top two sides qualifying for the final, set to take place from 14 to 18 December.

The venues of the triangular stage and the final will be confirmed in due course.

As per the tournament’s format, six cities – Abbottabad, Charsadda, Gujranwala, Islamabad, Lahore and Rawalpindi – will host 45 group matches. Islamabad’s three venues Diamond Ground, Marghazar Ground and National Ground will stage the Group A matches. Abbottabad Cricket Stadium, Ashfaq Ground in Charsadda and Rawalpindi’s Shoaib Akhtar Cricket Stadium will host Group B matches. Gujranwala’s Jinnah Cricket Stadium, Saeed Sports City in Lahore and Rana Naveed Academy in Sheikhupura will be hosting Group C fixtures.

Among the 18 teams, Abbottabad Region, Faisalabad Region, Hyderabad Region, Islamabad Region, Lahore Region Whites and Larkana Region are placed in Group A. AJK Region, Bahawalpur Region, Karachi Region Whites, Multan Region, Peshawar Region and Rawalpindi Region are part of Group B, while Dera Murad Jamali, FATA Region, Karachi Region Blues, Lahore Region Blues, Quetta Region and Sialkot Region are in Group C.

Each side will get an opportunity to play a minimum of five matches in the group stage, with the top team from each group progressing to the triangular stage.

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