Structure determination of tartaric acid with the Bruker SMART X2S benchtop crystallographic system


A crystal of tartaric acid with the dimensions of 0.40 mm x 0.50 mm x 0.61 mm mounted on a Mitegen Micromount was automatically centered on a Bruker SMART X2S benchtop crystallographic system. Intensity measurements were performed using a monochromated (Doubly Curved Silicon Crystal) Mo-Kα-radiation (0.71073 Å) from a sealed MicroFocus tube. Generator settings were 50 kV, 1 mA. Data collection temperature was 23°C.
Data were acquired using three sets of Omega scans at different Phi settings. The frame width was 0.5°.

The detailed data collection strategy was as follows:
Detector distance: 40 mm
Detector swing angle (fixed 2 Theta): -20°.

Run

Omega (start)

Omega (end)

Phi

Frames

1

-20.0

-200.0

0.0

360

2

-20.0

-140.0

120.0

240

3

-20.0

-80.0

240.0

120


APEX2 software was used for preliminary determination of the unit cell. Determination of integral intensities and unit cell refinement were performed using SAINT. The integration of the data yielded a total of 1811 reflections to a maximum θ angle of 25.10° (0.84 Å resolution).
The constants for the monoclinic unit cell are a = 6.2293(13) Å, b = 6.0267(11) Å, c = 7.7476(15) Å, β = 100.074(6)°, V = 286.38(10) Å3.
Data were corrected for absorption effects with SADABS using the multiscan technique. The ratio of minimum to maximum apparent transmission is 89.6:100. The average residual for symmetry equivalent reflections is Rint = 2.38% and Rσ = 2.70%. XPREP determined the space group to be P 1 21 1, with Z = 2 for the formula unit, C4H6O6.
The structure was solved with XS and subsequent structure refinements were performed with XL. The final anisotropic full-matrix least-squares refinement on Fo2 with 95 variables converged at R1 = 2.49% for the observed data and wR2 = 6.45% for all data. The goodness-of-fit was 1.140. The largest peak on the final difference electron density synthesis was 0.13 e-3 and the deepest hole was -0.15 e-3 with an RMS deviation of 0.05 e-3. On the basis of the final model, the calculated density is 1.741 g/cm3 and F(000) = 156.

APEX2 Version 2.2 (Bruker AXS Inc., 2007)
SAINT Version 7.34a (Bruker AXS Inc., 2007)
SADABS Version 2007/2 (Sheldrick, Bruker AXS Inc.)
XPREP Version 2005/2 (Sheldrick, Bruker AXS Inc.)
XS Version 2008/1 (George M. Sheldrick, Acta Cryst. (2008). A64, 112-122)
XL Version 2008/1 (George M. Sheldrick, Acta Cryst. (2008). A64, 112-122)


 

 

 

Table 1. Crystal data and structure refinement for tartaric acid.

 

Identification code

tartaric acid

Empirical formula

C4 H6 O6

Formula weight

150.09

Temperature

296(2) K

Wavelength

0.71073 Å

Crystal system

Monoclinic

Space group

P 1 21 1

Unit cell dimensions

a = 6.2293(13) Å

α = 90°

 

b = 6.0267(11) Å

β = 100.074(6)°

 

c = 7.7476(15) Å

γ = 90°

Volume

286.38(10) Å3

 

Z

2

 

Density (calculated)

1.741 Mg/cm3

 

Absorption coefficient

0.171 mm-1

 

F(000)

156

 

Crystal size

0.40 x 0.50 x 0.61 mm3

 

Index ranges

-7<=h<=7, -7<=k<=7, -9<=l<=8

 

Reflections collected

1811

 

Independent reflections

998 [R(int) = 0.0238]

 

Absorption correction

Multiscan

 

Max. and min. transmission

0.9348 and 0.9029

 

Refinement method

Full-matrix least-squares on F2

 

Data / restraints / parameters

998 / 1 / 95

 

Goodness-of-fit on F2

1.140

 

Final R indices [I>2sigma(I)]

R1 = 0.0249, wR2 = 0.0643

 

R indices (all data)

R1 = 0.0253, wR2 = 0.0645

 

Absolute structure parameter

0.4(11)

 

Largest diff. peak and hole

0.127 and -0.150

 


Rint = Σ|Fo2 - Fo2(mean)| / Σ[Fo2]
R1 = Σ||Fo| - |Fc|| / Σ|Fo|
GOOF = S = {Σ[w(Fo2 - Fc2)2] / (n - p)}1/2
wR2 = {Σ[w(Fo2 - Fc2)2] / Σ[w(Fo2)2]}1/2
w = 1 / [σ(Fo2) + (aP)2 + bP] where P is [2Fc2 + Max(Fo2, 0)] / 3



Table 2. Atomic coordinates (x104) and equivalent isotropic displacement parameters (Å2x103) for tartaric acid.

U(eq) is defined as one third of the trace of the orthogonalized Uij tensor.

 

 

 

x

y

z

U(eq)

O2

1500(2)

4954(2)

5211(1)

42(1)

O3

3200(2)

1691(2)

5772(1)

37(1)

O1

5216(2)

553(2)

710(1)

32(1)

O6

1995(2)

953(2)

-1086(1)

31(1)

O5

-101(2)

1219(2)

1622(1)

29(1)

O4

2663(2)

5065(2)

1934(1)

24(1)

C4

2498(2)

3399(3)

4788(2)

23(1)

C2

2176(2)

1041(3)

2058(2)

21(1)

C1

3093(2)

823(2)

364(2)

21(1)

C3

3187(2)

3159(3)

2996(2)

20(1)





Table 3. Bond lengths (Å) and angles (°) for tartaric acid.

 

O2-C4

1.202(2)

O3-C4

1.309(2)

O1-C1

1.3128(18)

O6-C1

1.2112(18)

O5-C2

1.4030(17)

O4-C3

1.4177(18)

C4-C3

1.5299(18)

C2-C1

1.5260(17)

C2-C3

1.547(2)

 

 

O2-C4-O3

126.19(13)

O2-C4-C3

124.17(14)

O3-C4-C3

109.63(12)

O5-C2-C1

108.33(11)

O5-C2-C3

111.16(12)

C1-C2-C3

107.01(11)

O6-C1-O1

125.67(12)

O6-C1-C2

123.80(12)

O1-C1-C2

110.49(11)

O4-C3-C4

112.19(12)

O4-C3-C2

111.24(10)

C4-C3-C2

110.41(12)





Table 4. Anisotropic displacement parameters (Å2x103) for tartaric acid.

The anisotropic displacement factor exponent takes the form: -2π2[ h2 a*2 U11 + ... + 2 h k a* b* U12 ]

 

 

U11

U22

U33

U23

U13

U12

O2

55(1)

44(1)

30(1)

-3(1)

21(1)

16(1)

O3

49(1)

48(1)

18(1)

9(1)

15(1)

16(1)

O1

29(1)

47(1)

24(1)

-5(1)

13(1)

5(1)

O6

35(1)

42(1)

16(1)

-3(1)

8(1)

-6(1)

O5

23(1)

43(1)

24(1)

-1(1)

10(1)

-7(1)

O4

25(1)

27(1)

21(1)

3(1)

8(1)

-1(1)

C4

22(1)

32(1)

16(1)

-2(1)

6(1)

-1(1)

C2

25(1)

24(1)

16(1)

1(1)

8(1)

-1(1)

C1

28(1)

17(1)

19(1)

-3(1)

10(1)

-4(1)

C3

20(1)

26(1)

15(1)

2(1)

6(1)

1(1)





Table 5. Hydrogen coordinates (x104) and isotropic displacement parameters (Å2x103) for tartaric acid.

 

 

x

y

z

U(eq)

H3

2660

1714

6664

56

H1

5697

522

-209

49

H5

-646

940

2487

44

H4

1338

5129

1609

36

H2

2573

-261

2803

25

H3A

4775

2984

3196

24