Now That's What I Call Music! (Asia)

Now That's What I Call Music! or NOW was released on July 20, 1995. Modeled after the highly successful Now That's What I Call Music! series in the United Kingdom, which compiles a number of songs that are popular around the time of its release, this album is the first edition of the Now! series in the South Asia.

Now That's What I Call Music!
Compilation album by
Various artists
ReleasedJuly 20, 1995
RecordedVarious times
GenrePop
LabelEMI / Virgin / PolyGram
Various artists chronology
Now That's What I Call Music!
(1995)
Now That's What I Call Music! 2
(1996)

South Asia edition track Listing

No.TitleArtistLength
1."Love Is All Around"Wet Wet Wet4:03
2."Always"Bon Jovi5:53
3."25 Minutes"Michael Learns to Rock4:16
4."Sukiyaki"4 P.M.2:44
5."All I Wanna Do"Sheryl Crow4:34
6."Zombie"The Cranberries5:08
7."Trouble"Shampoo3:20
8."Whoops Now"Janet Jackson3:44
9."Don't Turn Around"Ace of Base3:51
10."Baby Come Back"Pato Banton3:53
11."Love Me for a Reason"Boyzone3:39
12."Vulnerable"Roxette4:28
13."The Sweetest Days"Vanessa Williams3:33
14."The Color of the Night"Lauren Christy3:59
15."On Bended Knee"Boyz II Men5:31
16."Can't Help Falling in Love"Richard Marx3:40

Singapore edition track listing

No.TitleArtistLength
1."Love Is All Around"Wet Wet Wet4:03
2."Always"Bon Jovi5:53
3."25 Minutes"Michael Learns To Rock4:16
4."In Love With You"Jacky Cheung and Regine4:23
5."All I Wanna Do"Sheryl Crow4:34
6."Zombie"The Cranberries5:08
7."Trouble"Shampoo3:20
8."Whoops Now"Janet Jackson3:44
9."Don't Turn Around"Ace of Base3:51
10."Baby Come Back"Pato Banton3:53
11."Love Me for a Reason"Boyzone3:39
12."Vulnerable"Roxette4:28
13."The Sweetest Days"Vanessa Williams3:33
14."The Color of the Night"Lauren Christy3:59
15."On Bended Knee"Boyz II Men5:31
16."Can't Help Falling in Love"Richard Marx3:40

Sales and certifications

Region CertificationCertified units/sales
Japan (RIAJ)[1] Million 1,000,000^

^shipments figures based on certification alone

gollark: 🇫
gollark: If you generate random numbers sampled out of the range from 1 to infinity then... 100% minus some infinitesimally small amount are too big to fit in the universe?
gollark: It's not a "99.99999999% chance". We're dealing with infinities here.
gollark: Okay, no, I can think of how you would do that, although not a uniform distribution across the entire range.
gollark: I'm not sure how you would even do that without taking infinite or at least arbitrarily large amounts of time.

References


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