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Generated:
2026-05-11 22:24:22 UTC
Report ID:
f32ba9d2-6828-4152-9ac4-db99fed1053a
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STUDENT INFORMATION (Database)
Student ID:
0502a38d-8331-40c0-9c78-2a7bce99c115
Name:
Fahad Fahad
Age:
N/A
Gender:
N/A
Current Grade:
JHS1
School:
St. Mary's JHS, Accra
School Type:
jhs
Home Language:
N/A
School Language:
English
Previous Diagnoses:
1
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AI ANALYSIS METADATA (Database)
Analysis ID:
981295d1-1699-40df-83c0-1ff661dbc670
Timestamp:
2026-03-19 14:42:28 UTC
Provider:
anthropic
Model:
claude-sonnet-4-6
Prompt:
ANALYSIS-001
Input Tokens:
6,933
Output Tokens:
3,241
Total Tokens:
10,174
Latency:
57888.77ms (57.89s)
Input Cost:
$0.020799
Output Cost:
$0.048615
Total Cost:
$0.069414
Success:
True
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ANALYSIS RESULTS
Topic:
Mathematics
Readable:
True
Confidence:
0.78%
Student Approach:
Standard approach
📚 Knowledge Gaps Identified (2 gaps)
📖 WHAT THE STUDENT SHOULD MASTER:
Multiply and divide fractions. Percentage calculations. Introduction to indices and square roots.
🗂️ CURRICULUM CONTEXT:
Strand: Number
Sub-strand: Whole Numbers: Operations (multi-digit, order of operations)
Subject: Mathematics | Level: Primary
💡 WHY THIS MATTERS:
Terminal primary numeracy. Students who master this are ready for JHS. Those who don't carry compounding gaps into B7-B9.
📖 WHAT THE STUDENT SHOULD MASTER:
Solve linear equations and inequalities. Simultaneous equations introduction. Word problems to equations.
🗂️ CURRICULUM CONTEXT:
Strand: Algebra
Sub-strand: Equations and Inequalities
Subject: Mathematics | Level: Primary
💡 WHY THIS MATTERS:
Terminal JHS algebra. BECE exam content. Requires complete B1-B8 foundation.
AI REASONING:
Joan (Year 9, enrolled as B7 in this system) demonstrates solid procedural competence across most topics: HCF, basic linear equations, speed/distance/time formulae, and Pythagorean theorem application for finding a hypotenuse are all handled correctly. The most significant and consistent error is in squaring 13: the student computed 13²=182 in the main working and 13²=164 in the pupil response section — two different wrong answers for the same computation across two attempts. This suggests the student does not have 13×13 memorised and is using an unreliable mental multiplication strategy (possibly multiplying 13 by an adjacent number or making a column multiplication error). This error propagates through all subsequent Pythagoras steps. A secondary concern is the inequality listing task (Q4 on RHS), where the student's answer appears incomplete, possibly omitting -3, -2, and 0. The teacher's feedback ('This is not good enough Joan, you need to put in more effort. Correct your questions please!') confirms the teacher identified errors but the pupil response section shows Joan attempted to redo the Pythagoras problem with the same underlying squaring error. NOTE: The prerequisite graph provided does not contain a specific Pythagoras theorem node; the squaring error is mapped to B6.1.2.1 (index notation and square roots) as the closest available node. An algebraic/geometric Pythagoras application node is not present in the current graph — this is flagged rather than guessed.
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HISTORICAL AI USAGE (Last 5 analyses for this student)
1. 2026-03-19 14:42:28
| claude-sonnet-4-6 | ANALYSIS-001 | $0.069414 | 57889ms | ✓ Success
2. 2026-03-19 14:41:29
| claude-sonnet-4-6 | TRANSCRIPTION-001 | $0.036789 | 32116ms | ✓ Success
3. 2026-03-19 10:12:15
| claude-sonnet-4-6 | ANALYSIS-001 | $0.034248 | 29224ms | ✓ Success
4. 2026-03-19 10:11:45
| claude-sonnet-4-6 | TRANSCRIPTION-001 | $0.014187 | 13435ms | ✓ Success
5. 2026-03-18 19:19:56
| claude-sonnet-4-6 | ANALYSIS-001 | $0.079227 | 60878ms | ✓ Success
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🤖 AI Analysis Details
Teacher-Friendly View
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END OF REPORT
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