DNA : T A C G C G T A T A C C G A C A T T Transcription will
DNA : T A C G C G T A T A C C G A C A T T Transcription will make mRNA from DNA mRNA: A U G C G C _____ Transcription will join amino acids to make the protein Methionine - Arginine - _____ Translation: Three letters of mRNA = a codon A codon “codes” for an amino acid
DNA and RNA Base Pairing Rules
A and G are purines (double‐ring), C and T are pyrimidines (single‐ring) DNA to mRNA Possible Bases: Adenine, Thymine, Cytosine, Guanine, Uracil (RNA only)
mutations Worksheet KEY - University of Missouri
Original DNA Sequence: T A C A C C T T G G C G A C G A C T mRNA Sequence: A U G U G G A A C C G C U G C U G A Amino Acid Sequence: METHIONINE -TRYPTOPHAN - ASPARAGINE - ARGININE- CYSTEINE - (STOP) Amino Acid Properties: Hydrophobic-Hydrophobic-Hydrophilic-Positively charged-hydrophilic
Linear fractional transformations - Cornell University
SL(2,C) Proposition The map g 7→T g is a group isomorphism between SL(2,C)/{±Id}, and linear fractional transformations Proof Every every fractional transformation is of the form T g with g satisfying detg 6= 0 But g and 1 detg g give the same transformation, and the latter is in SL(2,C) To see that the map is 1-1, note that if T g 0
Matter of C-T-L-, Respondent
Jul 25, 2014 · Matter of C-T-L-, Respondent Decided September 14, 2010 U S Department of Justice Executive Office for Immigration Review Board of Immigration Appeals The “one central reason” standard that applies to asylum applications pursuant to section 208(b)(1)(B)(i) of the Immigration and Nationa lity Act, 8 U S C § 1158(b)(1)(B)(i) (2006),
Have Your DNA and Eat it Too - University of Utah
Sequence 1: T A C G T A T G A A A C-or-Sequence 2: T G G T T T A G A A T T 2 Assemble one side of your DNA molecule A piece of licorice will form the backbone and marshmallows will be the chemical bases Place a marshmallow on the end of a toothpick so that the point of the toothpick goes all the way through Anchor the
DELETION INSERTION FRAMESHIFT POINT MUTATION changes MISSENSE
Mutated DNA Sequence #2: T A C G A C C T T G G C G A C G A C T What’s the mRNA sequence? A U G C U G G A A C C G C U G C U G A What will be the amino acid sequence? MET - LEU -GLU– PRO-LEU-LEU Will there likely be effects? YES What kind of mutation is this? INSERTION - FRAME SHIFT Mutated DNA Sequence #3: T A C A C C T T A G C G A C G A C T
Far m D i re c to r at C o mmo n G ro und H S/N e w H ave n
c ul t ivat i ng re l at i o ns h i ps wi t h l o c al far me r s to purc h as e , pro mo te , and s e r ve C T G rown fo o d As a far me r wh o wo rks at a no n pro f i t i nc l ud i ng a c h ar te r s c h o o l and pro grams t h at i nvo lve v i s i t i ng f i e l d t r i ps f ro m
Note b a - SSCC
Output : Y = C + I + G = 20 + 0 75Y + 100 = 120 + 0 75Y => 0 25Y = 120 => Y = 480 b) Progressive Taxes: Taxes are a function of income (i e T = c + dY) Y T Y-T C S 0 -20 20 110 -90 100 0 100 150 -50 200 20 180 190 -10 500 80 420 310 110 700 120 580 390 190 Tax Function : T = -20 + 0 2Y
June 2010 LIQUID & SUCTION LINE FILTER-DRIERS
C-19211-G C-19213-G C-19217-G 100 - 130 1-5/8 2-1/8--C-40017-G C-30013-G C-40017-G--C-40017-G C-30013-G C-40017-G 131 - 150 2-1/8 (2) C-30017-G C-40017-G (2) C-30017-G C-40017-G CATCH-ALL SIZE NO OF CORES CORE TYPE C-R420 Series Shell 1 RCW-42 C-280 Series Shell 1 RCW-48, RC-4864, or RC-4864-HH C-960 Series Shell 2 C-14400 Series Shell 3 C
[PDF] limite exponentielle
[PDF] chute d'une bille dans un fluide
[PDF] etude de la chute d'une goutte d'eau corrigé
[PDF] chute d'une bille dans un fluide visqueux corrigé
[PDF] chute d'une bille dans un fluide visqueux corrigé pdf
[PDF] suite récurrente linéaire
[PDF] suite récurrente definition
[PDF] étude d'une suite récurrente exercices
[PDF] suite récurrente cours
[PDF] suite récurrente d'ordre 1
[PDF] formule quantité de mouvement photon
[PDF] longueur d'onde associée ? un électron
[PDF] calculer la longueur d'onde de broglie
[PDF] energie d'un electron formule
Econ 102: Fall 2007 Discussion Section Handout #9 Answer Key
1. Consumption Functions
We are given the following equations from the Keynesian Model, find the autonomous consumption level, marginal propensity to consume (MPC) and marginal propensity to save (MPS). Find the savingsfunction with respect to disposable income, and then use the given information about net taxes to find the
consumption and savings function with respect to real output. If the consumption function with respect to
disposable income is not given, find that first! Note: Remember when we have the consumption function in the form C = a + b(Y - T) that autonomous consumption is a and the marginal propensity to consume is b.To solve for the consumption and savings functions with respect to real output rather than disposable
income we need to enter the value of net taxes. The savings function with respect to disposable income is S = -a + (1 - b) (Y - T) (a) C = 125 + 0.75(Y-T) Net Taxes = 100Autonomous Consumption Level : a = 125
MPC : b = 0.75
MPS : MPS = 1-MPC = 0.25
Savings Function w/ respect to DI : S = - a + MPS(Y - T) = -125 + 0.25(Y - T) Consumption Function w/ respect to Y : C = 125 + 0.75(Y - 100) = 50 + 0.75Y Savings Function w/ respect to Y : S = -125 + 0.25(Y - 100) = -150 + 0.25Y (b) C = 0.80(300-T+Y) Net Taxes = 50 = 240 - 0.8(T - Y) = 240 + 0.8(Y - T)Autonomous Consumption Level : a = 240
MPC : b = 0.8
MPS : MPS = 1-MPC = 0.2
Savings Function w/ respect to DI : S = - a + MPS(Y - T) = -240+ 0.2(Y - T) Consumption Function w/ respect to Y : C = 240+ 0.8 (Y - 50) = 200 + 0.8Y Savings Function w/ respect to Y : S = -240+ 0.2(Y - 50) = -250 + 0.2Y (c) 2T = 2Y - 3C + 300 Net Taxes = 90 => 3C = 300 + 2(Y - T) => C = 100 +2/3(Y - T)Autonomous Consumption Level : a = 100
MPC : b = 2/3
MPS : MPS = 1-MPC = 1/3
Savings Function w/ respect to DI : S = - a + MPS(Y - T) = -100+ 1/3(Y - T) Consumption Function w/ respect to Y : C = 100+ 2/3 (Y - 90) = 40+ 2/3 Y Savings Function w/ respect to Y : S = -100+ 1/3(Y - 90) = -130+ 1/3 Y (d) 600 = 35(T - Y) + 50C Net Taxes = 0.2Y => 50C = 600 + 35(Y - T) => C =12 +0.7(Y - T)Autonomous Consumption Level : a = 12
MPC : b = 0.7
MPS : MPS = 1-MPC = 0.3
Savings Function w/ respect to DI : S = - a + MPS(Y - T) = -12+ 0.3(Y - T) Consumption Function w/ respect to Y : C = 12+ 0.7 (Y - 0.2Y) = 12+ 0.56 Y Savings Function w/ respect to Y : S = -12+ 0.3 (Y - 0.2Y) = -12+ 0.24 Y Econ 102: Fall 2007 Discussion Section Handout #9 Answer Key2. Equilibrium
Solve for the short run equilibrium output using the Keynesian Model. Use the fact thatOutput = Y = C + I + G + X - M in equilibrium.
(a) C = Consumption function = 125 + 0.75(Y-T)T = Net Taxes = 100
G = Government Spending = 100
I = Investment Spending = 120
Closed economy
Y = C + I + G + X - M in equilibrium
Y = 125 + 0.75(Y-100) + 120 + 100 = 345 + 0.75Y - 75Y = 270 + 0.75Y
0.25Y = 270
Y = 1080
(b) C = Consumption function = 20 + 0.75(Y - T)T = 0.2Y
G = Government Spending = 50
I = Investment Spending = 20
X = M + 10
Y = C + I + G + X - M in equilibrium
Y = 20 + 0.75(Y - 0.2Y) + 20 + 50 + 10 = 100 + 0.75(0.8Y)Y = 100 + 0.6Y
0.4Y = 100
Y = 250
(c) S = Savings function w/ respect to output = -100 + 0.2YT = Net Taxes = 50
G = Government Spending = 100
I = Investment Spending = 175
M - X = 125
Solve for Y first, we know S = -100 + 0.2Y = -90 + 0.2(Y - 50) = -90 + 0.2(Y - T) Using the relationship that MPS = 1 - MPC, we know MPC = 0.8 and autonomous consumption is 90.C = 90 + 0.8(Y - T)
Y = C + I + G + X - M in equilibrium
Y = 90 + 0.8(Y - 50) + 175 + 100 - 125 = 240 + 0.8Y - 40Y = 200 + 0.8Y
0.2Y = 200
Y = 1000
Econ 102: Fall 2007 Discussion Section Handout #9 Answer Key3. Tables, Functions, & Equilibrium (Challenging Problems)
Given the information in the following tables, fill the blanks (assuming that the consumption function is
linear with respect to disposable income). Find the consumption function with respect to disposableincome, the consumption function with respect to output, the savings function with respect to disposable
income, and the savings function with respect to output. Then find the equilibrium output level in the closed
economy if G + I = 100. a) Flat Taxes: Taxes are a constant numberY T Y-T C S
0 40 -40 20 -60
100 40 60 95 -35
400 40 360 320
40800 40
760 620 140
100040 960 770 190
To solve the table:
ཛ From the first line we know T = 40 for all levels of Yཛྷ From the first and second line, we know MPC = ǻC/ǻ(Y-T) = (95 - 20)/(60 - -40) = 75/100 =
0.75 ཝ From the second line, knowing MPC, we have that 95 = a + 0.75(60) = a + 45 which implies that a = 50. ཞ We have the consumption function now, so use MPC and autonomous consumption to find the savings function with respect to disposable income. ཟ Use this function to find the income level in the third line. འ Use the consumption and savings functions to find the level of consumption and savings in the forth and fifth lines. Consumption Function w/ respect to DI : C = 50 + 0.75(Y - T) Consumption Function w/ respect to Y : C = 20 + 0.75Y Savings Function w/ respect to DI : S = -50 + 0.25(Y - T) Savings Function w/ respect to Y : S = -60 + 0.25Y Output : Y = C + I + G = 20 + 0.75Y + 100 = 120 + 0.75Y => 0.25Y = 120 => Y = 480 b) Progressive Taxes: Taxes are a function of income (i.e. T = c + dY)