Grindr GRND
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Relative Strength Index (RSI)
- The Relative Strength Index (RSI) is a momentum oscillator that measures the speed and change of price movements. It is typically used to identify overbought or oversold conditions in financial markets.
- The RSI is calculated using the following formula:
RSI = 100 - (100 / (1 + RS))
Where RS is the ratio of the average gains to the average losses over a specified period.
- The default time period used is 14 days.
- RSI values range between 0 and 100.
RSI values above 70 are considered overbought (indicating a potentially opportune time to sell)
RSI values below 30 are considered oversold (indicating a potentially opportune time to buy)
RSI is not a perfect indicator and should be used in conjunction with other technical analysis tools, this is for informational purposes only and is not a substitute for professional financial advice.
About
Grindr (GRND) Business Model and Operations Summary
Grindr Inc. operates social network platform for the LGBTQ community. Its platform enables gay, bi, trans, and queer people to engage with each other, share content and experiences, and express themselves. It offers a free, ad-supported service and a premium subscription version. The company was founded in 2009 and is based in West Hollywood, California.
Key Insights
Grindr (GRND) Core Market Data and Business Metrics
Latest Closing Price
$24.73Market Cap
$4.67 BillionAverage Trade Volume
1,856,237 SharesTotal Outstanding Shares
195.89 Million SharesCEO
Mr. George ArisonTotal Employees
146IPO Date
November 18, 2022SIC Description
Services-computer Programming, Data Processing, Etc.Primary Exchange
New York Stock ExchangeHeadquarters
750 N. San Vicente Blvd., Suite Re 1400, West Hollywood, CA, 90069
Earnings Reports
Expected vs. Actual Quarterly Earnings-Per-Share & Revenue
Short Volume
Daily short volume activity identifies short-term trading pressure and potential price volatility
Revenue Breakdown
Distribution of revenue across unique business segments & geographies
Historical Stock Splits
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