OML 17 Heirs of Tomorrow 2025 Scholarship Scheme for Nigerian Students.

The OML 17 Heirs of Tomorrow Scholarship Scheme (HOTSS) is a transformative educational support initiative driven by Heirs Energies and its Host Community Development Trust (HCDT). It aims to empower talented and underprivileged indigenes of the OML 17 host communities through equitable access to tertiary education.

Benefits

The OML 17 Heirs of Tomorrow University Scholarship offers financial support to all selected candidates in the form of a ?200,000 annual award till graduation. 

Requirements

Must be a citizen of the Federal Republic of Nigeria and an indigene of any of the OML 17 Host Communities as listed below: 

ETCHE ONE (1) 

UMUOKWA 

UMUEBULLU 

IKWERRENGWO 

CHOKOTA 

IMEH 

UMUNWAELELE 

UMUOCHANSHI 

OKOCHE 

UMUAKURU 

CHOKOCHO 

ETCHE TWO (2)

UMUECHEM 

EGWI 

OZUZU 

ABARA 

ISU 

ODAGWA 1 

ODAGWA 2 

OKOROAGU 

OKPUALA 

ELELE 

UMUEDEOKWARA ODAGWA 

UMUORCHORGU   

IKWERRE

OMUCHI 

AGBOGA 

AGWAWIRIE 

MBODO-ALUU 

OMUNWEI 

OGBODO-ISIOKPO 

OMUMAH 

OMUIGWE 

UBIMA 

UMUNIKE – OMUNOBO 

OMUOHIA 

OMUODA 

OMUEKE IGWURUTA 

OMUOLUTA IGWURUTA-ALI 

OMUIKE   

OBIO-AKPOR ONE (1)

 OGBOGORO 

OROAZI 

OZUOBA 

RUMUALOGU 

RUMUEPIRIKOM 

RUMUIGBO 

 RUMUOMOI 

RUMUEKINI 

MBUOBA 

RUMUOROSI 

CHOBA 

RUMUADAORLU / OROFU 

RUMUOLA 

RUMUOLUMENI 

RUMEME 

OROMERUZIMGBU 1

OROWORUKWO 

RUMUKWUTA   

OBIO-AKPOR THREE (3)

ELELENWO

RUMUNDURU 

RUMUROLU 

ATALI 

RUMUEWHARA 

RUKPOKWU 

ENEKA 

ELIOZU 

RUMUODOMAYA 

ELIMGBU 

RUKPAKWUOLUSI 

ELIOGBOLO 

RUMUOKORO 

RUMUAGHOLU 

RUMUOKWURUSI   

OYIGBO

OYIGBO URBAN

UMUSIA

IRIEBE 

Must be currently enrolled in an accredited Nigerian federal or state-owned university for an undergraduate program. 

Must possess at least five O-Level credits including Mathematics and English, in WASC, SSCE or NECO in ONE sitting. 

Must be a certified full-time student 

Must be able to maintain a minimum CGPA of 3.0 on a 5.0 scale (or 2.5 on a 4.0 scale) in every academic year throughout the scholarship period.

Must not be a beneficiary of any other scholarship, bursary, or grant from any other organization. 

Must provide a valid identification letter from the applicable host community.

Application Documents

Application Form

Admission Letter

O-level Result

Valid identification letter from the applicable host community

UTME Result

Method of Application

Click Here to Apply

1.    Click on “Apply Now” tab. 2.    Click on “Register Now” to create an account. 3.    Proceed to your email inbox to activate your account 4.    Click on https://candidate.scholastica.ng/ to return to the Scholarship site 5.    Enter your registered email and password to upload your information. 6.    Enter your personal information, National Identification Number (if available), educational information, other information, and upload required scanned documents. 7.    Ensure the name used in applications matches the names on all documentation in the same order. Upload a sworn affidavit or certificate if otherwise. 8.    Ensure you view all documents after uploading, to ensure that they are clear and accurate. 9.    When asked to upload a photo, upload a passport photograph with a white background. 10.  Recheck application information to avoid errors 11.  Click “Apply Now” to submit information 12.  You will receive an email and that confirms your application was successful. 13.  Return to https://candidate.scholastica.ng/, enter your Email and Password to download your profile and proceed to have your Head of Department sign the document. 14.  Upload a scanned copy of the signed profile, this would be used for verification. 

For More Information,

Visit the Official Webpage

SEARCH GOOGLE FOR THIS COMPANY DETAILS

How useful was this post?

Click on a star to rate it!

Average rating 0 / 5. Vote count: 0

No votes so far! Be the first to rate this post.

As you found this post useful...

Follow us on social media!

We are sorry that this post was not useful for you!

Let us improve this post!

Tell us how we can improve this post?