1930-D 1C, RD (Regular Strike)

Series: Lincoln Cents 1909-1958

PCGS MS67+RD

PCGS MS67+RD

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PCGS MS67RD

PCGS MS67RD

PCGS MS67RD

PCGS MS67RD

PCGS #:
2608
Designer:
Victor David Brenner
Edge:
Plain
Diameter:
19.00 millimeters
Weight:
3.11 grams
Mintage:
40,100,000
Mint:
Denver
Metal:
95% Copper, 5% Tin and Zinc
Current Auctions - PCGS Graded
Current Auctions - NGC Graded
For Sale Now at Collectors Corner - PCGS Graded
For Sale Now at Collectors Corner - NGC Graded

Rarity and Survival Estimates Learn More

Grades Survival
Estimate
Numismatic
Rarity
Relative Rarity
By Type
Relative Rarity
By Series
All Grades 4,200 R-4.1 59 / 143 TIE 59 / 146 TIE
60 or Better 4,200 R-4.1 59 / 143 TIE 59 / 146 TIE
65 or Better 2,200 R-4.5 57 / 143 TIE 57 / 146 TIE
Survival Estimate
All Grades 4,200
60 or Better 4,200
65 or Better 2,200
Numismatic Rarity
All Grades R-4.1
60 or Better R-4.1
65 or Better R-4.5
Relative Rarity By Type All Specs in this Type
All Grades 59 / 143 TIE
60 or Better 59 / 143 TIE
65 or Better 57 / 143 TIE
Relative Rarity By Series All Specs in this Series
All Grades 59 / 146 TIE
60 or Better 59 / 146 TIE
65 or Better 57 / 146 TIE

Condition Census What Is This?

Pos Grade Image Pedigree and History
1 MS67RD PCGS grade
1 MS67RD PCGS grade
1 MS67RD PCGS grade
1 MS67RD PCGS grade
1 MS67RD PCGS grade
1 MS67RD PCGS grade
1 MS67RD PCGS grade
8 MS66+RD PCGS grade
9 MS66RD PCGS grade
9 MS66RD PCGS grade
#1 MS67RD PCGS grade
#1 MS67RD PCGS grade
#1 MS67RD PCGS grade
#1 MS67RD PCGS grade
#1 MS67RD PCGS grade
#1 MS67RD PCGS grade
#1 MS67RD PCGS grade
#8 MS66+RD PCGS grade
#9 MS66RD PCGS grade
#9 MS66RD PCGS grade
Jaime Hernandez:

The 1930-D Lincoln cent is one of the scarcer issues in Gem Uncirculated grades from the 1930's. For the most part,1930-1934-D Lincoln cents are scarce in MS66 condition and higher and more so than the dates after 1934. This 1930-D is comparable to the 1932-D in MS66 condition. For the 1930-D there are probably no more than 200 examples that exist in this grade or higher. In MS67 condition it is very difficult to find since there are probably only 10 examples or so that exist in this condition with none being finer.