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Lithia Motors (LAD) Stock Chart

NYSE: LADConsumer DiscretionaryRetail-Auto Dealers and Gas StationsUSD

287.37-5.14 (-1.76%)

At close: Oct 7, 4:00 PM ET · Delayed 15 min

LAD technical summary

LAD is trading 18.5% below its 50-day simple moving average of $352.64 and 7.7% below its 200-day average of $311.30. The 50-day average is above the 200-day average, a configuration technical analysts associate with a longer-term uptrend. The 14-day Relative Strength Index (RSI) is 30.0, within the neutral 30 to 70 band.

Over the past year, the stock ranged from $239.78 (Mar 19, 2026) to $439.49 (Jul 29, 2026); the current price sits 24% of the way from the low to the high. Annualized 30-day volatility is 37.2%. Based on the last session's high, low and close, the classic pivot point is $286.15, with first resistance at $290.30 and first support at $283.22.

These indicators describe past price behavior for Lithia Motors; they are not predictions.

Summary generated from market data by MetaCap's automated system. Methodology

Technical indicators

Beta
—
1Y high
439.49 (Jul 29)
1Y low
239.78 (Mar 19)
Last close
287.37

LAD price performance

1 week

-1.53%

1 month

-22.06%

3 months

-5.13%

6 months

+9.15%

Year to date

-13.53%

1 year

-5.53%

3 years

+8.03%

5 years

-14.78%

LAD price return, excluding dividends.

Moving averages

Simple and exponential moving averages
PeriodSimple (SMA)Exponential (EMA)
5-day299.34Price below295.72Price below
10-day300.69Price below302.16Price below
20-day317.50Price below315.70Price below
50-day352.64Price below331.79Price below
100-day328.22Price below328.28Price below
200-day311.30Price below320.33Price below

Moving averages are computed from daily closing prices over the past year. What is a moving average?

Pivot points

Classic pivot points
LevelPrice
Resistance 3 (R3)297.38
Resistance 2 (R2)293.23
Resistance 1 (R1)290.30
Pivot point286.15
Support 1 (S1)283.22
Support 2 (S2)279.07
Support 3 (S3)276.14

Classic floor-trader pivots from the last session's high, low and close. How pivot points work

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