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Số báo danh: . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . .
• Cho biết khối lượng nguyên tử (theo đvC) của các nguyên tố :
H = 1; He=4; Li = 7; C = 12; N = 14; O = 16; Na = 23; Mg = 24; Al = 27; P = 31; S = 32; Cl = 35,5; K = 39;
Ca = 40;
Fe = 56; Cu = 64; Zn = 65; As = 75 ; Br = 80; Rb = 85,5; Sr=88; Ag = 108;Sn = 119; Ba = 137; Pd=106.
.
Bài 1 (ID:75429) . Để xử lý chất thải có tính acid, người ta thường dùng ?
A. Nước vôi B. Giấm ăn C. Muối ăn D. Phèn chua.
Bài 2 (ID:75430) . Đốt cháy hoàn toàn một ester đơn chức, mạch hở X ( phân tử có số liên kết π nhỏ hơn 3),
thu được thể tích khí CO2 bằng 6/7 thể tích khí O2 đã phản ứng ( các thể tích khí đo ở cùng điều kiện). Cho
m gam X tác dụng hoàn toàn với 200ml dung dịch KOH 0,7M thu được dung dịch Y. Cô cạn dung dịch Y
thu được 12,88 gam chất rắn khan. Giá trị của m là:
A. 7,20. B. 6,66. C. 8,88. D. 10,56
Bài 3 (ID:75431) . Để hòa tan x mol một kim loại M cần dùng vừa đủ 2x mol HNO3 đặc, nóng giải phóng
khí NO2. Vậy M có thể là kim loại nào trong các kim loại sau ?
A. Fe. B. Au. C. Cu. D. Ag.
Bài 4 (ID:75432) . Lượng Glucose cần dùng để tạo ra 1,82gam sorbitol với hiệu suất 80% là ?
A. 1,44g. B. 1,80g. C. 1,82g. D. 2,25g.
ĐỀ THI THỬ CHUẨN BỊ CHO KÌ THI THPT
QUỐC GIA NĂM 2015
Môn: HÓA HỌC
Thời gian làm bài: 90 phút
Mã đề thi 213
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C. Al, Fe, Cr. D. Ba, Ag, Au.
Bài 9 (ID:75437) . Cho biết thứ tự từ trái sang phải của các cặp oxi hóa - khử trong dãy điện hóa( dãy thế
điện cực chuẩn) như sau: Zn
2+
/Zn; Fe
2+
/Fe; Cu
2+
/Cu; Fe
3+
/Fe
2+
; Ag
+
/Ag. Các kim loại và ion đều phản
ứng được với ion Fe
3+
trong dung dịch là:
A. Ag và F e3+. B. Zn và Ag+.
C. Ag và Cu2+. D. Zn và Cu2+.
A. CH2 = CH − CH = CH2 và CH3CH = CH2.
B. CH2 = C(CH3) − CH = CH2 và C6H5CH = CH2.
C. CH2 = CH − CH = CH2 và lưu huỳnh.
D. CH2 = CH − CH = CH2 và C6H5CH = CH2.
Bài 15 (ID:75443). Cho dung dịch Fe(NO3)2 lần lượt tác dụng với các dung dịch Na2S, H2SO4loãng, H2S,
H2SO4đặc, NH3, AgNO3, N a2CO3, Br2. Số trường hợp xảy ra phản ứng là:
A. 5. B. 7. C. 8. D. 6.
Bài 16 (ID:75444). Điện phân 100 ml dung dịch A chứa AgNO3 0,2 M, Cu(NO3)2 0,1 M và Zn(NO3)2
0,15 M với cường độ dòng điện I = 1, 34 A trong 72 phút. Số gam kim loại thu được ở catod sau điện phân
là ?
A. 3,450g. B. 2,800g. C. 3,775g. D. 2,480g.
Bài 17 (ID:75445). Xà phòng hóa 17,6 gam etyl axetat bằng 200 mL dung dịch NaOH 0,4 M. Sau khi phản
ứng xảy ra hoàn toàn, cô cạn cung dịch thu được chất rắn khan có khối lượng là:
A. 20,80g. B. 17,12g. C. 16,40g. D. 6,56g.
Bài 18 (ID:75446). Cho hỗn hợp X gồm F e2O3, ZnO, Cu tác dụng với dung dịch HCl (dư) thu được dung
dịch Y và phần không tan Z. Cho Y tác dụng với dung dịch NaOH (loãng, dư) thu được kết tủa gồm :
A. Fe(OH)2 và Cu(OH)2.
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B. Fe(OH)2, Cu(OH)2 và Zn(OH)2.
C. Fe(OH)3.
D. Fe(OH)3 và Zn(OH)2.
Bài 19 (ID:75447) . Đun nóng dung dịch chứa m gam glucose với lượng dư dung dịch AgNO3 trong NH3,
sau khi phản ứng hoàn toàn, thu được 10,8 gam Ag. Giá trị của m là:
A. 4,5. B. 9,0. C. 18,0. D. 8,1.
Bài 20 (ID:75448) . Polimer nào sau đây được điều chế bằng phản ứng trùng ngưng :
C. Cr là chất khử, Sn
2+
là chất oxi hóa.
D. Cr
3+
là chất khử, Sn
2+
là chất oxi hóa.
Bài 24 (ID:75452). Hòa tan hoàn toàn hỗn hợp X gồm Mg và Zn bằng một lượng vừa đủ dung dịch H
2
SO
4
20% (loãng), thuđược dung dịch Y. Nồng độ của MgSO
4
trong dung dịch Y là 15,22%. Nồng độ phần trăm
của ZnSO4 trong dung dịch Y là:
A. 10,21%. B. 18,21%. C. 15,22%. D. 15,16%.
Bài 25 (ID:75453). Cho m gam bột Cu vào 400 mL dung dịch AgNO
3
0,2M, sau một thời gian phản ứng
thu được 7,76 gam hỗn hợp chất rắn X và dung dịch Y. Lọc tách X, rồi thêm 5,85 gam bột Zn và Y, sau khi
phản ứng xảy ra hoàn toàn thu được 10,53 gam chất rắn Z. Giá trị của m là:
A. 6,40. B. 5,76. C. 3,84. D. 5,12.
Bài 26 (ID:75454). Amino acid X có phân tử khối bằng 89. Tên gọi của X là:
A. Glycin. B. Lysin. C. Alanin. D. Valin.
Bài 27 (ID:75479) : Điện phân (với điện cực trơ) 200 ml dung dịch CuSO
4
loại sinh ra đều bám vào thanh sắt). Giá trị của m là:
A. 1,44. B. 3,60. C. 5,36. D. 2,00. >> Truy cập http://tuyensinh247.com/hoc-truc-tuyen-mon-hoa-c49.html để học hóa tốt hơn 4/12
Bài 30 (ID:75458) . Để bảo vệ ống thép (dẫn nước, dẫn dầu, dẫn khí dốt) bằng phương pháp điện hóa,
người ta gắn vào mặt ngoài của ống thép những khối kim loại ?
A. Zn. B. Ag. C. Pb. D. Cu.
Bài 31 (ID:75459) . Ứng với công thức phân tử C
2
H
7
O
2
N có bao nhiêu chất vừa phản ứng được với dung
dịch NaOH, vừa phản ứng được với dung dịch HCl ?
A. 4. B. 1. C. 2. D. 3.
Bài 32 (ID:75460). Cho hỗn hợp Al và Fe vào dung dịch chứa Cu(NO
3
)
2
và AgNO
3
. Sau khi các phản ứng
xảy ra hoàn toàn thu được dung dịch X chứa 3 muối. Các muối trong dung dịch X là :
A. Al(NO
3
)
2
và AgNO
3
.
D. Fe(NO
3
)
2
, Cu(NO
3
)
2
và AgNO
3
.
Bài 33 (ID:75461). Cho dãy các chất: tinh bột, cenlulose,glucose, fructose, saccharose. Số chất trong dãy
khi phản ứng với AgNO
3
trong dung dịch NH
3
, đun nóng tạo kết tủa là :
A. 4. B. 2. C. 1. D. 3.
Bài 34 (ID:75462). Tổng hệ số (các số nguyên, tối giản) của tất cả các chất trong phản ứng giữa Cu với
dung dịch HNO
3
đặc, nóng là:
A. 10. B. 12. C. 18. D. 20.
là đồng đẳng của nhau.
(e) Saccharose chỉ có cấu tạo vòng.
Số phát biểu đúng là :
A. 4. B. 2. C. 5. D. 3.
Bài 38 (ID:75466). Cho m gam Fe vào bình chứa dung dịch gồm H
2
SO
4
và HNO
3
, thu được dung dịch X và
1,12 lít khí NO. Thêm tiếp dung dịch H
2
SO
4
dư vào bình thu được 0,448 lít khí NO và dung dịch Y. Biết
trong cả hai trường hợp NO là sản phẩm khử duy nhất, đo ở điều kiện tiêu chuẩn. Dung dịch Y hòa tan vừa
hết 2,08 gam Cu (không tạo thành sản phẩm khử của N
+5
). Biết các phản ứng xảy ra hoàn toàn. Giá trị của
m là:
A. 4,20. B. 4,06. C. 3,92. D. 2,40.
Bài 39 (ID:75467). Với công thức phân tử C
4
H
6
O
4
số đồng phân ester đa chức mạch hở là:
2
→ 2NaCl + Br
2
Phát biểu đúng là :
A. Tính oxi hóa của Br
2
mạnh hơn Cl
2
.
B. Tính khử của Cl
−
mạnh hơn của Br
−
.
C. Tính khử của Br
−
mạnh hơn Fe
2+
.
D. Tính oxi hóa của Cl
2
mạnh hơn F e
3+.Bài 43 (ID:75471) . Amin nào sau đây thuộc loại amin bậc hai ?
A. Metylamin. B. Trimetylamin. C. Đimetylamin. D. Phenylalanin.
Bài 44 (ID:75472) . Amino acid X có công thức H
A. Glyxylalanyl. B. Glyxylalanin. C. Alanylglixyl. D. Alanylglixin.
Bài 47 (ID:75475) . Ester nào sau đây có công thức phân tử C
4
H
8
O
2
?
A. Phenyl acetat. B. Vinyl acetat. C. Etyl acetat. D. Propyl acetat
Bài 48 (ID:75476). Nếu vật làm bằng hợp kim Fe - Zn bị ăn mòn điện hóa thì trong quá trình ăn mòn :
A. Sắt đóng vai trò catod và ion H
+
bị oxi hóa.
B. Kẽm đóng vai trò anod và bị oxi hóa.
C. Kẽm đóng vai trò catod và bị oxi hóa.
D. Sắt đóng vai trò anod và bị oxi hóa.
Bài 49(ID:75477) . Thủy phân hoàn toàn một lượng tristrearin trong dung dịch NaOH (vừa đủ), thu được 1
mol glyxerol và :
A. 3 mol C
17
H
35
COONa. B. 3 mol C
17
H
33
COONa.
Đáp án A.
Bài 2 : Lời giải.
X có dạng: với (lt là dấu “<”)
Khi đốt cháy:
X là : C
3
H
6
O
2
Thí nghiệm 2: ,
sử dụng M trung bình =>
=> m = 0,12.74 = 8,88
=> Đáp án C
Bài 3 : Lời giải.
Gọi n là số oxi hóa cao nhất của kim loại.
Bảo toàn e : x.n = n
NO2
< 2x => n < 2 => n = 1 => M : Ag .
=> Đáp án D.
Bài 4 : Lời giải.
Đáp án D
Bài 5:
1. Sai. Có 4 đi peptit đó là Gly − Ala, Ala − Gly, Gly − Gly, Ala − Ala.
2. Đúng. Đây là tính chất của amino axit
2
Đáp án A.
Bài 8 :
A. Loại vì Mg điều chế bằng điện phân nóng chảy muối
C. Loại vì Al chỉ điện phân nóng chảy Al2O3 (không điện phân nóng chảy AlCl3 vì thăng hoa)
D. Loại vì Ba điều chế bằng dùng điện phân nóng chảy muối halogenua hoặc hidroxit kim loại tương ứng.
Vậy chọn B, các kim loại có tính khử trung bình và yếu.
Bài 9 :
Fe
2+
+ Zn → Zn
2+
+ Fe
Ag
+
+ Fe
2+
→ Fe
3+
+ Ag
Đáp án B
Bài 10 :
Ta có: nên Cu , H
+
hết , NO
3
-
(Na,K, ) và kiềm dư (nếu có). Không tính đến este dư, ancol,
Bài 18:
gồm :
Vì HCl dư, mặt khác sau phản ứng X + HCl thu được rắn Z.
Chứng tỏ Z là Cu và dung dịch Y chứa FeCl
2
;ZnCl
2
; CuCl
2
, HCl dư
Fe2O3 + 6 HCl 2FeCl3 + 3H2O
Cu + 2FeCl3 CuCl2 + 2FeCl2
Cho Y tác dụng với N aOH dư thì kết tủa thu được chỉ có: Fe(OH)
2
; Cu(OH)
2
(do Zn(OH)
2
tan trong kiềm
dư. )
Vậy chọn A
Bài 19 :
glucozo → 2Ag
=> nglucozo = nAg / 2 = 0, 05mol → m = 9gam.
Chọn B
Bài 20: Chọn D.
Chọn D.
poli(etilen − terephtalat) (tơ lapsan thuộc polieste )là sản phẩm của quá trình trùng ngưng etilen glicol và
=> Đáp án A
Bài 25: Dd muối cuối cùng là Zn(NO
3
)
2
Ta có: n
NO3
−
= 0, 4.0, 2 = 0, 08 mol
BT NO
3
-
→ n
Zn(NO3)2
= 0, 04 mol
BTKL ba kim loại:
m + 0, 4.0, 2.108 + 5, 85 = 7, 76 + 10, 53 + 0, 04.65 → m = 6, 4 gam
Chọn A
Bài 26: Chọn C.
Gly : M = 75 Ala : M = 89 V al : M = 117; Glu : M = 147; Lys : M = 146
Bài 27:
Bảo toàn
m chất rắn = mFe ban đầu - mFe phản ứng + mCu
<=> 16,8 - 0,2x.56 + 64.(0,2x - 0,1) = 12,4 => x = 1,25
=> Đáp án A
Lưu ý: thường thì chúng ta sẽ quên đi phản ứng giữa sắt với H+ do quá trình điện phân tạo ra dẫn đến
không hiểu tại sao khối lượng thanh sắt giảm.
− m
Fe pư
= 0, 02.108 + 0, 05.64 − 0, 06.56 = 2 gam
Chọn D.
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Bài 30:
Chọn A.
Zn có tính kim loại mạnh hơn Fe, do đó khi gắn vào mặt ngoài ống thép những khối kim loại Zn thì Zn sẽ bị
ăn mòn trước => Bảo vệ được Fe Bài 31: 2 chất là : HCOONH
3
CH
3
, CH
3
COONH
4
Đáp án C.
Bài 32: Đáp án A
Bài 33: Có 2 chất thỏa mãn là : glucozo,fructozo .
Đáp án B
Bài 34: Cu + 4HNO
2+
N
5+
→ N
2+
nCu = = 0, 0325
Bảo toàn e : 2. + 2.0, 0325 = 3. + 3.
=> m = 4, 06.
=> Đáp án B
Bài 39:
HCOO − CH
2
− COOCH
3
,
HCOO − CH
2
− OOCCH
3
,
class="bi x1 y0 w4 hd" 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