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1968-69 Topps Boston Bruins Near Team Set
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National Hockey League Team Sets (All Teams) (2,980 available)1968 Topps Bruins (44 available)
1968 Topps Almost Complete Sets (7 available)
1968 Topps Near Complete Sets (51 available)
2 Available Sets
EX - 5
$150
$135
Set breakdown by grade:
| Number of Cards in Set | 8 | ||
| Average Grade - Weighted by Value | 4.84 - EX | ||
| Average Grade - Unweighted | 4.88 - EX | ||
| Grade Breakdown | |||
| 6 - EX/MT | 2 | ||
| 5 - EX | 3 | ||
| 4 - VG/EX | 3 | ||
This set does not include the following cards: #1 Gerry Cheevers, #2 Bobby Orr, #5 Johnny Bucyk
Dean's Cards offers a 100% Money Back Satisfaction Guarantee on all purchases. Just contact us within 10 days of the purchase date and we will refund your money or, when possible, replace the cards.
This 1968-69 Topps Boston Bruins Near Team Set contains the majority of the Boston Bruins cards and makes the perfect gift for the Boston Bruins fan. With an inventory of over 20,000 team sets, Dean's Cards has Team Sets & Near Team Sets in multiple conditions.
This near team set contains 8 cards out of the possible 11 cards. This is not a complete set.
VG/EX+ - 4.5
$79.00
$75.05
Set breakdown by grade:
| Number of Cards in Set | 7 | ||
| Average Grade - Weighted by Value | 4.25 - VG/EX | ||
| Average Grade - Unweighted | 4.29 - VG/EX+ | ||
| Grade Breakdown | |||
| 5 - EX | 2 | ||
| 4 - VG/EX | 5 | ||
This set does not include the following cards: #1 Gerry Cheevers, #2 Bobby Orr, #5 Johnny Bucyk, #6 Derek Sanderson
Dean's Cards offers a 100% Money Back Satisfaction Guarantee on all purchases. Just contact us within 10 days of the purchase date and we will refund your money or, when possible, replace the cards.
This 1968-69 Topps Boston Bruins Near Team Set contains the majority of the Boston Bruins cards and makes the perfect gift for the Boston Bruins fan. With an inventory of over 20,000 team sets, Dean's Cards has Team Sets & Near Team Sets in multiple conditions.
This near team set contains 7 cards out of the possible 11 cards. This is not a complete set.
