EXAM 2 Flashcards

1
Q

WHEN PROBLEM IS “FORWARD” ROUND Z AREA TO ___ DECIMALS

A

2 DECIMALS

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2
Q

WHEN PROBLEM IS “BACKWARD” ROUND Z AREA TO ___ DECIMALS

A

CLOSEST VALUE

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3
Q

ROUND Z 2 DECIMALS WHEN PROBLEM IS ___

A

“FORWARD”

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4
Q

ROUND Z AREA TO CLOSEST VALUE WHEN PROBLEM IS ___

A

“BACKWARD”

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5
Q

FORMULA: t-STAT, µ KNOWN, σ UNKNOWN

A
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6
Q

FORMULA: CONFIDENCE INTERVAL FOR MU

A

(x_) +/- (tALPHA/2,n-1) (S / SQROOTn)

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7
Q

FORMULA: PROPORTION HYPOTHESIS

A

(pBAR - p0) / (SQROOT((p(1-p)) / (n))

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8
Q

80% CI, 0.1 SINGLE TAIL AREA, Z=___

A

Z = 1.28

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9
Q

90% CI, 0.05 SINGLE TAIL AREA, Z=___

A

Z = 1.645

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10
Q

95% CI, 0.025 SINGLE TAIL AREA, Z=___

A

Z = 1.96

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11
Q

98% CI, 0.01 SINGLE TAIL AREA, Z=___

A

Z = 2.33

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12
Q

99% CI, 0.005 SINGLE TAIL AREA, Z=___

A

Z = 2.575

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13
Q

FORMULA: CONFIDENCE INTERVAL FOR P

A

pBAR -/+ (ZSTAT) / (SQROOT((pBAR(1 - pBAR))/n)

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14
Q

THE 5 COMMON Zs RELATE TO WHAT CONCEPT?

A

CONFIDENCE INTERVAL

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15
Q

FORMULA: C.I. FOR MU: SIGMA KNOWN

A

xBAR -/+ (Z,sigma/2) (SQROOT(SIGMA^2 / n))

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16
Q

FORMULA: C.I. FOR MU: SIGMA UNKNOWN

A

xBAR -/+ (t,sigma/2,n-1) (SQROOT(S^2 / n))

17
Q

FORMULA: C.I. FOR MU: SIGMAS KNOWN, INDEPENDENT SAMPLES

A

L = (xBAR1 - xBAR2) -/+ (Z,apha/2) (SQRT((SIGMA1^2 / n1) + (SIGMA2^2 / n2))

18
Q

FORMULA: C.I. FOR MU: SIGMAS UNKNOWN, INDEPENDENT SAMPLES

A

L = (xBAR1 - xBAR2) -/+ (t,apha/2,d.f.) (SQRT((SIGMA1^2 / n1) + (SIGMA2^2 / n2))

19
Q

SCARY d.f.

A
20
Q

C.I. MU UNK, IND SAMPLES, EQUAL

A
21
Q

C.I. MUs UNK, DEP SAMPLES

A
22
Q

FORMULA: SAMPLE VARIANCE

A
23
Q

C.I., LARGE ns, INDEP SAMPLES

A
24
Q
A