Saat Samundar - Reprise (Male Cover) [Slowed + Reverb] - Ashwani Machal | Slo-Fi Buddies

Saat Samundar - Reprise (Male Cover) [Slowed + Reverb] - Ashwani Machal | Slo-Fi Buddies
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● Song Credits:
Cover Credits
Singer - Ashwani Machal
Starring - Ashwani Machal & Pooja Chauhan
Music & Mix Mastered - R3ZR (At R3ZR’S Studio Assam)
Additional Lyrics- Poet MK
Video - Prince Pratap Production
Original Credits
Song - Saat Samundar
Movie - Vishwatma
Singer - Sadhana Sargam
Music Composer - Vijay Kalyanji Shah
Lyricist - Anand Bakshi
Music Director- Vijay Kalyanji Shah
Music Label - Saregama Music label
● Lyrics:
Ik dafa hi tu mila tha
main tera ho gaya
Phir se tumko dekh
pata tu kahi kho gaya
Par na rasta maloom na tera naam pata maloom X2
Kaise mere pyar mein tujhko dhoodha kya maloom
Seedha Tere Paas
Seedha Tere Paas
Mai Ankhiyan Meeche Meeche Agaya
Saat Samundar Paar Mein Tere
Peechay Peechay Aagaya
Mai Tere Peechay Peechay Agaya
Zulmi Meri Jaaan
Oh Zulmi Meri Jaana
Tere Kadmo Ke Neeche Aagyaa
Saat Samundar Paar mai Tere Peeche Peeche Agaya
Mainne Teri Yaadon mein tujhko Bheje Thy Phool X2
Aage Teri Marzi Tu Kar Na Kar Mujhe Kabool
Chhod Ke Main Apana
Chhod Ke Main Apana shehar Tere piche piche aa gaya
Saat Samundar Paar Mein Tere
Peechay Peechay Aagaya
Mai Tere Peechay Peechay Agaya
Zulmi Meri Jaaan
Oh Zulmi Meri Jaana
Tere Kadmo Ke Neeche Aagyaa
Saat Samundar Paar mai Tere Peeche Peeche Agaya
All Rights to Music Label Co. & No Copyright infringement intended.
----------------------------------------------------------------------------------------------
DISCLAIMER: This Following Audio/Video is Strictly meant for Promotional Purposes. We Do not Wish to make any Commercial Use of this & Intended to Showcase the Creativity Of the Artist Involved.
The original Copyright(s) is (are) Solely owned by the Companies/Original-Artist(s)/Record-label(s). All the contents are intended to Showcase the creativity of the artist involved and are strictly done for promotional purposes.
*DISCLAIMER: As per the 3rd Section of Fair use guidelines Borrowing small bits of material from an original work is more likely to be considered fair use. Copyright Disclaimer Under Section 107 of the Copyright Act 1976, allowance is made for fair use.
● Tags:
#saatsamundar #cover #romantic #lovesong #love #musicindustry #mashup #lover #slowedandreverb #lofisongs #lofi #bolloywoodsongs #slowed #editing #mashup #bolloywood #sadlofi #songs #heartbroken #breakupsong #bassboosted #bassmusic #basssong #trendingshorts #shorts #saatsamundarcoversong #saatsamundarnewversion #hindicover

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Aa

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Bhai mujhe song pr montage banana h kaha se download kru copyright free

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❤

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This song touches the heart when you remember your love...❣️💥

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🥰

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Sahi me bhaii ♥️

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P lol

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Kon 2024 mai sun raha hai😂😂😂😂

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Mey tw 25 Mey vi sun Raha hu😅

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Bohot pehle che ham sunte arahe he

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Tumhare chacha

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me

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Mai

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Waao....I loved this song very much .....but noww everyone is attracted to this song because of you only...thanku so much ❤❤

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Single boys sad song sun kar motivation lete hai yes/no 😊😊

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Yes 🙌

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This song is trending on insta..❤️💗 super bhaiii💕💫

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Wow, happy to hear that!😍

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Real version is gold class......bt this version out of my class.....❤❤❤❤❤

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Really this song touched my heart ❤💕

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Sem to you ❤❤❤❤

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Love this voice 😍

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Bbe বাবা বলো bbe এবব্বর্বর্ব aaa😔 রী

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Nice song 😍😍

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Wow yaar kya slowed reverb song hai mai ise 3-4 din se lagataar sun raha hu

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Sukriya!!

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Ye song bhut acha hai ,, is song me aisi feeling hai drd bhari ,, congratulations 🎉🎉 very nice song ❤

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Apka bhut bhut sukhiya!

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Meri dua hai ke aap aur aage Jaye bhut tarkki kre

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This song is better music quality than other slowed song

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Hope you liked it!🥰

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Double doze of the lyrics ❤

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Hiii

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Whenever i open my youtube and see it on home page i can't stop myself to play this song and now i put my comment for remember after few decades upcoming generation read & react comment i can again come here.

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Best music ❤❤❤😊😘😘😘🥳🥳🥳💯💯💯💯💯

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Very Melodious Voice... Stay Blessed

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Caution : this song make you addicted ❤❤

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Indeed

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Thanks for this masterpiece ❤

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Aree na rasta malum na tera naam pata malum was line 😘😘😍😍😇😇

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Na Rasta malum , na tera naam pta maloom✨🔥

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Hi

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My favourite song😊😊❤❤🎉🎉

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Hi farha

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❤❤❤❤❤ mind-blowing voice

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Totally agree! ❤

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Now it's 2024 but yes,it's as like as before till now to me ❤

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This is A-mazinggggg dudeeee ❣️..bhot kaint aa gana I came here after listening to this song on insta reel ..aur vo reel maine aryan🖇️ki dekhi thi I liked your remix version so I also press this👍! Seriously its amazingggg keep it uppp!!!

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Thanks for like man, happy to see you enjoy this version!

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This song is nothing but the addiction ❤

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Addicted song 🥺❤️

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I feel freshness and Heart Touching this Masterpiece ❤

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love song

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The love i have for this song is out of this world ❤

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Love it really heart touching

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EK dam same to same meri story ❤

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Aree naa rasta maloom na tera naam pata maloom.... 💯 😭❤

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Kon kon reel dekh kar aaya he 😂

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Wow❤ Mood Cheng korar moto song

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Every line was relatable ♥️🙁

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Can't hit .old is Gold ❤

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Osm❤ song❤

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This song is heart touching 💓😘🥰🥰🥰🥰

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I love this song 💕❤️

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Thankyou so much ❤️‍🩹🥰

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I come here after see the reel and heartlly I love this song❤

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Bhai aapki aabaz gajab ki hai mood khus kr diya 😅❤❤❤

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My most favorite song....sat sumandar🎉❤

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Listening after 7 years

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Old song new version mai bahut aachi lag rahi hai❤ 3:05

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i came here after watching the reel🤌🏻💟😣

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Thank You Bhai!

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M bhe reel dekhkr aaya hu

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1. In ∆ ABC, right-angled at B, AB = 24 cm, BC = 7 cm. Determine: (i) sin A, cos A (ii) sin C, cos C Solution: In a given triangle ABC, right angled at B = ∠B = 90° Given: AB = 24 cm and BC = 7 cm According to the Pythagoras Theorem, In a right-angled triangle, the square of the hypotenuse side is equal to the sum of the squares of the other two sides. By applying the Pythagoras theorem, we get AC2=AB2+BC2 AC2 = (24)2+72 AC2 = (576+49) AC2 = 625cm2 AC = √625 = 25 Therefore, AC = 25 cm (i) To find sin (A), cos (A) We know that the sine (or) sin function is equal to the ratio of the length of the opposite side to the hypotenuse side. So it becomes Sin (A) = Opposite side/Hypotenuse = BC/AC = 7/25 The cosine or cos function is equal to the ratio of the length of the adjacent side to the hypotenuse side, and it becomes, Cos (A) = Adjacent side/Hypotenuse = AB/AC = 24/25 (ii) To find sin (C), cos (C) Sin (C) = AB/AC = 24/25 Cos (C) = BC/AC = 7/25 2. In Fig. 8.13, find tan P - cot R  Solution: In the given triangle PQR, the given triangle is right-angled at Q, and the given measures are: PR = 13cm PQ = 12cm Since the given triangle is a right-angled triangle, to find the side QR, apply the Pythagorean theorem According to the Pythagorean theorem, In a right-angled triangle, the square of the hypotenuse side is equal to the sum of the squares of the other two sides. PR2 = QR2 + PQ2 Substitute the values of PR and PQ 132 = QR2+122 169 = QR2+144 Therefore, QR2 = 169−144 QR2 = 25 QR = √25 = 5 Therefore, the side QR = 5 cm To find tan P - cot R: According to the trigonometric ratio, the tangent function is equal to the ratio of the length of the opposite side to the adjacent sides; the value of tan (P) becomes tan (P) = Opposite side/Hypotenuse = QR/PQ = 5/12 Since the cot function is the reciprocal of the tan function, the ratio of the cot function becomes, Cot (R) = Adjacent side/Hypotenuse = QR/PQ = 5/12 Therefore, tan (P) - cot (R) = 5/12 - 5/12 = 0 Therefore, tan(P) - cot(R) = 0 3. If sin A = 3/4, Calculate cos A and tan A. Solution: Let us assume a right-angled triangle ABC, right-angled at B Given: Sin A = 3/4 We know that the sin function is equal to the ratio of the length of the opposite side to the hypotenuse side. Therefore, Sin A = Opposite side/Hypotenuse = 3/4 Let BC be 3k, and AC will be 4k where k is a positive real number. According to the Pythagoras theorem, the square of the hypotenuse side is equal to the sum of the squares of the other two sides of a right-angle triangle, and we get, AC2=AB2 + BC2 Substitute the value of AC and BC (4k)2=AB2 + (3k)2 16k2−9k2 =AB2 AB2=7k2 Therefore, AB = √7k Now, we have to find the value of cos A and tan A We know that, Cos (A) = Adjacent side/Hypotenuse Substitute the value of AB and AC and cancel the constant k in both the numerator and denominator, and we get AB/AC = √7k/4k = √7/4 Therefore, cos (A) = √7/4 tan(A) = Opposite side/Adjacent side Substitute the Value of BC and AB and cancel the constant k in both the numerator and denominator, and we get BC/AB = 3k/√7k = 3/√7 Therefore, tan A = 3/√7 4. Given 15 cot A = 8, find sin A and sec A. Solution: Let us assume a right-angled triangle ABC, right-angled at B Given: 15 cot A = 8 So, Cot A = 8/15 We know that the cot function is equal to the ratio of the length of the adjacent side to the opposite side. Therefore, cot A = Adjacent side/Opposite side = AB/BC = 8/15 Let AB be 8k and BC will be 15k Where k is a positive real number. According to the Pythagoras theorem, the square of the hypotenuse side is equal to the sum of the squares of the other two sides of a right-angle triangle, and we get, AC2=AB2 + BC2 Substitute the value of AB and BC AC2 = (8k)2 + (15k)2 AC2 = 64k2 + 225k2 AC2 = 289k2 Therefore, AC = 17k Now, we have to find the value of sin A and sec A We know that, Sin (A) = Opposite side/Hypotenuse Substitute the value of BC and AC and cancel the constant k in both the numerator and denominator, and we get Sin A = BC/AC = 15k/17k = 15/17 Therefore, sin A = 15/17 Since the secant or sec function is the reciprocal of the cos function, which is equal to the ratio of the length of the hypotenuse side to the adjacent side, Sec (A) = Hypotenuse/Adjacent side Substitute the Value of BC and AB and cancel the constant k in both the numerator and denominator, and we get AC/AB = 17k/8k = 17/8 Therefore, sec (A) = 17/8 5. Given sec θ = 13/12, calculate all other trigonometric ratios Solution: We know that the sec function is the reciprocal of the cos function, which is equal to the ratio of the length of the hypotenuse side to the adjacent side Let us assume a right-angled triangle ABC, right-angled at B sec θ =13/12 = Hypotenuse/Adjacent side = AC/AB Let AC be 13k and AB will be 12k Where k is a positive real number. According to the Pythagoras theorem, the square of the hypotenuse side is equal to the sum of the squares of the other two sides of a right-angle triangle, and we get, AC2=AB2 + BC2 Substitute the value of AB and AC (13k)2= (12k)2 + BC2 169k2= 144k2 + BC2 169k2= 144k2 + BC2 BC2 = 169k2 - 144k2 BC2= 25k2 Therefore, BC = 5k Now, substitute the corresponding values in all other trigonometric ratios So, Sin θ = Opposite Side/Hypotenuse = BC/AC = 5/13 Cos θ = Adjacent Side/Hypotenuse = AB/AC = 12/13 tan θ = Opposite Side/Adjacent Side = BC/AB = 5/12 Cosec θ = Hypotenuse/Opposite Side = AC/BC = 13/5 cot θ = Adjacent Side/Opposite Side = AB/BC = 12/5 6. If ∠A and ∠B are acute angles such that cos A = cos B, then show that ∠ A = ∠ B. Solution: Let us assume the triangle ABC in which CD⊥AB Given that the angles A and B are acute angles, such that Cos (A) = cos (B) As per the angles taken, the cos ratio is written as AD/AC = BD/BC Now, interchange the terms, and we get AD/BD = AC/BC Let’s take a constant value AD/BD = AC/BC = k Now consider the equation as AD = k BD …(1) AC = k BC …(2) By applying Pythagoras theorem in △CAD and △CBD, we get, CD2 = BC2 - BD2 … (3) CD2 =AC2 −AD2 ….(4) From equations (3) and (4), we get, AC2−AD2 = BC2−BD2

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Nahi hoti bhai 😂

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Addicted ❤️😍🌈🌎

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🥰

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Owsam song and voice ❤️🎉🎉 singer name comment 👍👍

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@@soundxpand singer name is?

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Send me

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Thank You!❣

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💃🏻saat samundar paar me tere piche piche aagai..❤ haaye

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Instagram se kun kun sun kar Aya hai like kara 🥰👍

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Thank You Bhai!

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Waw 😮 mood fresh song 😊💕

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Mene tere yaado me tujhko vhehje ful... Aage teri marzi Tu kar ya na kar mujhe kabul

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❣❣

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Best abhinav jii ❤

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Bro I'm A Editor And I Loves This Type Of Old Songs remixed, I Will Definitely use this song in my future edits.

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Feel this vibe 🔥❤

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hayeee🥰🙈💋

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Voice is very cute😊

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❤❤❤❤ super voice bro

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My fvt song ♥️♥️♥️♥️♥️

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NAIC brutefolk

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1 comment before this song reach 1 million views ❤❤

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M is gaane ko Instagram se sunkar yha sunne ke liye aaya hun🎉🎉🎉🎉

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🥰😍

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Me bhi same

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Me bhi 😊😊

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I love this song

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Greatest song ever

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❤❤

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Ladoo ❤❤❤❤❤❤🎉

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Heart touching ❤❤❤❣️❣️❣️❣️ aye haye 🫠🫠🫠🫠🫠

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Heart touching song 😍😍😍😍