iShares US Consumer Discretionary ETF (IYC)
99.48
+1.94
(+1.98%)
USD |
NYSEARCA |
Oct 15, 16:00
99.48
0.00 (0.00%)
After-Hours: 16:53
IYC Net Asset Value : 97.53 for Oct. 14, 2026
Net Asset Value Chart
Historical Net Asset Value Data
| Date | Value |
|---|---|
| October 14, 2026 | 97.53 |
| October 13, 2026 | 97.71 |
| October 12, 2026 | 97.72 |
| October 09, 2026 | 97.93 |
| October 08, 2026 | 97.29 |
| October 07, 2026 | 96.47 |
| October 06, 2026 | 96.55 |
| October 05, 2026 | 95.46 |
| October 02, 2026 | 95.13 |
| October 01, 2026 | 94.67 |
| September 30, 2026 | 94.80 |
| September 29, 2026 | 95.34 |
| September 28, 2026 | 95.33 |
| September 25, 2026 | 96.27 |
| September 24, 2026 | 95.90 |
| September 23, 2026 | 96.19 |
| September 22, 2026 | 97.42 |
| September 21, 2026 | 97.37 |
| September 18, 2026 | 96.18 |
| September 17, 2026 | 96.83 |
| September 16, 2026 | 96.38 |
| September 15, 2026 | 97.08 |
| September 14, 2026 | 99.03 |
| September 11, 2026 | 98.29 |
| September 10, 2026 | 97.45 |
| Date | Value |
|---|---|
| September 09, 2026 | 97.72 |
| September 08, 2026 | 99.10 |
| September 04, 2026 | 100.28 |
| September 03, 2026 | 101.27 |
| September 02, 2026 | 100.43 |
| September 01, 2026 | 99.93 |
| August 31, 2026 | 101.19 |
| August 28, 2026 | 102.04 |
| August 27, 2026 | 100.98 |
| August 26, 2026 | 102.38 |
| August 25, 2026 | 103.18 |
| August 24, 2026 | 103.42 |
| August 21, 2026 | 102.73 |
| August 20, 2026 | 101.80 |
| August 19, 2026 | 103.53 |
| August 18, 2026 | 101.86 |
| August 17, 2026 | 101.92 |
| August 14, 2026 | 103.41 |
| August 13, 2026 | 103.47 |
| August 12, 2026 | 102.78 |
| August 11, 2026 | 103.58 |
| August 10, 2026 | 103.96 |
| August 07, 2026 | 103.94 |
| August 06, 2026 | 102.61 |
| August 05, 2026 | 102.96 |
Net Asset Value (NAV) Definition
Net Asset Value measures the total value of a security based on assets divided by shares outstanding. This metric is calculated by (Total Assets - Total Liabilities) / Shares Outstanding.
Net Asset Value Range, Past 5 Years
--
Minimum
--
Maximum
--
Average
--
Median