Qatar Prayer Times
Prayer Times in Doha – Qatar
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Qatar Prayer Times! مواقيت الصلاة لدولة قطر
Welcome to your essential daily guide for Qatar prayer times. For Muslims living in this vibrant nation, observing the five daily prayers (Salat) is a cornerstone of faith and a source of profound spiritual connection. This tool provides a simple, clean, and highly accurate resource for the daily Qatar namaz time, ensuring you never miss a prayer. Whether you’re searching for the exact Doha Fajr time to begin your day with devotion or the precise Qatar Maghrib time to break your fast, you’ll find it here with our helpful live Qatar prayer time countdown.
Our Salat and Prayer web app is meticulously designed to be fast, reliable, and user-friendly, focusing on delivering the vital information you need without clutter. We proudly cover all major cities, so whether you need the Al Wakrah prayer time, timings for Al Rayyan, or the schedule for Mesaieed, you are covered. This is more than just a timetable; it’s a dedicated companion to help you stay connected to your faith throughout your busy day in Qatar.
Guide to Prayer Time Calculations
Required Input Parameters
Geographic Coordinates
- Latitude (L): Angular distance north (+) or south (-) of the equator, in degrees (-90° to +90°)
- Longitude (λ): Angular distance east (+) or west (-) of the Prime Meridian, in degrees (-180° to +180°)
- Altitude: Elevation above sea level in meters (affects atmospheric refraction)
- Time Zone: Hours offset from UTC (e.g., UTC+5 = 5)
Calculation Method Parameters
Different Islamic authorities use varying angles for Fajr and Isha:
| Method | Fajr Angle | Isha Angle |
|---|---|---|
| Muslim World League | 18° | 17° |
| Islamic Society of North America | 15° | 15° |
| Egyptian General Authority | 19.5° | 17.5° |
| Umm al-Qura (Makkah) | 18.5° | 90 min after Maghrib |
| University of Islamic Sciences, Karachi | 18° | 18° |
Step 1: Julian Date Calculation
The Julian Date system provides a continuous count of days since a fixed epoch, essential for astronomical calculations.
Julian Day Number (JD)
For a Gregorian calendar date (Year Y, Month M, Day D):
Where:
- UT = Universal Time in decimal hours (e.g., 14:30 = 14.5)
- ⌊ ⌋ denotes the floor function (round down to nearest integer)
Days Since J2000.0 Epoch
The J2000.0 epoch (noon on January 1, 2000) is the standard reference point for modern astronomical calculations.
- JD ≈ 2460387.5
- d ≈ 8842.5 days
Step 2: Solar Position Calculations
Mean Anomaly (g)
The mean anomaly describes the sun’s position along its elliptical orbit:
Reduce to range [0°, 360°): $$g = g \bmod 360$$
Mean Longitude (q)
The mean longitude is the sun’s average geometric position:
Reduce to range [0°, 360°): $$q = q \bmod 360$$
Equation of Center
The equation of center corrects for Earth’s elliptical orbit:
True Longitude (L)
Reduce to range [0°, 360°): $$L = L \bmod 360$$
Step 3: Solar Declination and Equation of Time
Obliquity of the Ecliptic (ε)
The tilt of Earth’s axis changes slowly over time:
Solar Declination (δ)
The declination is the sun’s angular distance from the celestial equator:
This ranges from approximately -23.44° (winter solstice) to +23.44° (summer solstice).
Right Ascension (RA)
First, calculate intermediate values:
- If L is in [0°, 90°], RA should be in [0°, 90°]
- If L is in [90°, 180°], RA should be in [90°, 180°]
- If L is in [180°, 270°], RA should be in [180°, 270°]
- If L is in [270°, 360°], RA should be in [270°, 360°]
Convert RA to hours: $$\text{RA}_h = \frac{\text{RA}}{15}$$
Equation of Time (EqT)
Normalize to range [-12h, +12h]:
- If EqT > 12, subtract 24
- If EqT < -12, add 24
The Equation of Time accounts for two effects:
- Earth’s elliptical orbit (varying orbital speed)
- Earth’s axial tilt (obliquity of the ecliptic)
Step 4: Dhuhr (Solar Noon)
Dhuhr occurs when the sun crosses the local meridian (reaches its highest point):
Where:
- 12 = solar noon in UTC
- TimeZone = offset from UTC in hours
- λ/15 = longitude correction (15° = 1 hour)
- EqT = equation of time correction
Step 5: Hour Angle Calculation
The hour angle represents the angular distance of the sun east or west of the local meridian.
General Hour Angle Formula
For a sun altitude angle A:
Validity Check
The value inside the cosine must be in range [-1, 1]:
- If cos(H) < -1: The sun never reaches this altitude (perpetual day at this angle)
- If cos(H) > 1: The sun is always above this altitude (perpetual night at this angle)
Time Conversion
Convert hour angle from degrees to hours:
(Since Earth rotates 15° per hour)
Step 6: Sunrise and Sunset
Standard Solar Disk Model
The sun’s apparent angular diameter is approximately 0.53°. At sunrise/sunset, the sun’s upper limb touches the horizon.
Atmospheric Refraction
Light bends as it passes through Earth’s atmosphere, making the sun appear ~0.57° higher than its geometric position at the horizon.
Altitude Adjustment for Elevation
For observers at altitude h (in meters), the geometric horizon is depressed by:
Adjusted angle: $$A = -0.833 + \text{dip}_{\text{degrees}}$$
Calculation
Step 7: Fajr (Dawn)
Fajr begins when the sky starts to lighten, before sunrise.
Definition
Fajr is defined by the sun being a specific angle F below the eastern horizon, depending on the calculation method.
Calculation
Method-Specific Angles
- 18°: Used by Muslim World League, ISNA uses 15°
- The larger the angle, the earlier Fajr begins
- At equator during equinox: 18° ≈ 1 hour 12 minutes before sunrise
Step 8: Maghrib (Sunset)
Standard Calculation
Maghrib is typically observed immediately at sunset:
Method Variations
Some authorities add a safety margin:
- Standard: 0 minutes after sunset
- Shia tradition: Often adds 4-5 minutes
- This accounts for uncertainty in horizon visibility and atmospheric conditions
Step 9: Isha (Night)
Isha begins when the red twilight disappears from the western sky.
Angular Definition
Where I is the Isha angle for your chosen method.
Time-Based Methods
Some methods define Isha as a fixed time after Maghrib:
- Umm al-Qura: 90 minutes after Maghrib during Ramadan, 120 minutes otherwise
- Fixed interval methods: Useful at high latitudes where angle-based calculation fails
Step 10: Asr (Afternoon)
Asr is uniquely defined by shadow length rather than a fixed solar angle.
Shadow-Based Definition
An object casts a shadow that changes length throughout the day. Asr begins when:
Where:
- Shafi’i, Maliki, Hanbali schools: s = 1
- Hanafi school: s = 2
Deriving the Solar Altitude
The noon shadow length is: $$\text{Noon shadow} = \tan(|L – \delta|)$$
Total shadow length at Asr: $$\text{Total shadow} = s + \tan(|L – \delta|)$$
The sun’s altitude at Asr:
Or equivalently:
Hour Angle for Asr
Understanding the Shadow Factor
- When the sun is directly overhead (L = δ), the noon shadow is zero
- At Asr, Shafi’i method: shadow = 1 × object height
- At Asr, Hanafi method: shadow = 2 × object height
- Hanafi Asr is always later than Shafi’i Asr
Step 11: High Latitude Adjustments
The Problem
At latitudes above approximately 48°, during certain times of year:
- The sun may not descend to the Fajr angle (perpetual twilight)
- The sun may not descend to the Isha angle
- Standard formulas become invalid (cos(H) outside [-1, 1] range)
Detection
Calculate cos(H) for Fajr and Isha. If:
- cos(H) < -1: The sun never reaches this depth (white nights)
- cos(H) > 1: The sun never rises above this depth
Alternative Methods
1. Angle-Based Method
Reduce the angle until a valid time is found:
- Gradually decrease Fajr/Isha angles until |cos(H)| ≤ 1
2. Middle of the Night Method
Divide the night into portions:
3. One-Seventh Rule
4. Nearest Latitude Method
Use times calculated for the nearest latitude where standard calculations work (typically 48°).
Complete Algorithm Summary
1. Input: Date, Time, Latitude (L), Longitude (λ), Timezone, Altitude 2. Calculate Julian Date (JD) and days since epoch (d) 3. Calculate mean anomaly (g) and mean longitude (q) 4. Calculate true longitude (L) using equation of center 5. Calculate obliquity (ε) 6. Calculate solar declination (δ) 7. Calculate right ascension (RA) and equation of time (EqT) 8. Calculate Dhuhr = 12 + TZ - λ/15 - EqT 9. For each prayer (Fajr, Sunrise, Asr, Sunset, Isha): a. Determine appropriate altitude angle (A) b. Calculate hour angle: cos(H) = [-sin(A) - sin(L)×sin(δ)] / [cos(L)×cos(δ)] c. Check validity: is |cos(H)| ≤ 1? d. If valid: H = arccos(cos(H)) e. Calculate time: Prayer = Dhuhr ± H/15 f. If invalid: Apply high-latitude method 10. Adjust all times for daylight saving if applicable 11. Convert decimal hours to HH:MM format
Practical Considerations
Precision Requirements
- Use double-precision floating-point arithmetic
- Angles should be calculated to at least 6 decimal places
- Final times can be rounded to the nearest minute
Daylight Saving Time
Always calculate in standard time, then adjust for DST if applicable in your region.
Time Format Conversion
Convert decimal hours to HH:MM:SS:
Hours = floor(decimal_time) Minutes = floor((decimal_time - Hours) × 60) Seconds = ((decimal_time - Hours) × 60 - Minutes) × 60
Testing and Validation
Compare your calculations against:
- IslamicFinder.org
- Prayer Times by Athan Services
- Local mosque timetables
Expected accuracy: ±1-2 minutes for most locations.
Example Calculation
Location: Makkah, Saudi Arabia
- Latitude: 21.4225° N
- Longitude: 39.8262° E
- Timezone: UTC+3
- Date: June 21, 2025 (Summer Solstice)
Step-by-step (abbreviated):
- JD ≈ 2460486.5, d ≈ 8941.5
- g ≈ 171.75°, q ≈ 179.51°
- L ≈ 89.84° (sun near its highest declination)
- δ ≈ 23.44° (maximum declination)
- EqT ≈ -0.03 hours
- Dhuhr = 12 + 3 – 39.8262/15 – (-0.03) ≈ 12.38 = 12:23
- Sunrise/Sunset: H ≈ 89.7°, so Sunrise ≈ 6:24, Sunset ≈ 18:22
- Asr (Shafi’i): Aasr ≈ 57°, H ≈ 59°, Asr ≈ 16:17
FAQs
Frequently Asked Questions about Qatar Prayer Times