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October 2026 Investment Banking
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Evercore 01 99.5%
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Moelis & Company 01 98.9%
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JPMorgan 01 98.4%
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Morgan Stanley 07 97.9%
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Guggenheim Partners 01 97.4%
Overall Employee Satisfaction
October 2026 Investment Banking
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Moelis & Company No 99.5%
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Morgan Stanley 02 98.9%
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Evercore 01 98.4%
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Banco Santander 02 97.9%
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BMO Capital Markets 12 97.4%
Professional Growth Opportunities
October 2026 Investment Banking
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Evercore 01 99.5%
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Moelis & Company 01 98.9%
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Morgan Stanley 05 98.4%
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Goldman Sachs 01 97.9%
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JPMorgan No 97.4%
Total Avg Compensation
October 2026 Investment Banking
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Vice President (16) $429
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Associates (57) $264
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3rd+ Year Analyst (8) $210
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2nd Year Analyst (28) $184
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Intern/Summer Associate (16) $161
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1st Year Analyst (84) $151
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Intern/Summer Analyst (76) $101
16 IB Interviews Notes
“... there’s no excuse to not take advantage of the resources out there available to you. Best value for your $ are the...”
Leaderboard
| 1 |  |
99.2 |
| 2 | |
99.0 |
| 3 | |
99.0 |
| 4 | |
99.0 |
| 5 | |
98.9 |
| 6 | |
98.9 |
| 7 |  |
98.9 |
| 8 | |
98.9 |
| 9 |  |
98.9 |
| 10 |  |
98.8 |
From 10 rejections to 1 dream investment banking internship
“... I believe it was the single biggest reason why I ended up with an offer...”
No, this seems to be correct.
Solving, 7500 = C(1/1.15+1/1.15^2) -> C = 7500/(1/1.15 + 1/1.15^2) -> C = 7500/1.6257 -> 4613.37.
And indeed, if you plug that back into the equation, 4613.37/1.15 + 4613.37/1.15^2 = 7500.
All good!
what 'sthat ?
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