Test
partial derivtive test
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Preguntas del test (5)
1use +, -, +/- 0, 0/+, 0/-. and any to make the statement true for the max point. If two symbols are the same, use the 2 and then the symbol for the in the order you read it. 0 is only
- A4 (+)
- B-
- C0
- D+/-
- E0/-
- F0/+
- G3 (any)
- H2 (+)
- I2 (-)
- J2 (0)
- K2 (+/-)
- L2 (0/+)
- M2 (0/-)
- N2 (any)
- O3 (+)
- P3 (-)
- Q3 (0)
- R3 (+/-)
- S3 (0/+)
- T3 (0/-)
- Uany
- V+
- W4 (-)
- X4 (0)
- Y4 (+/-)
- Z4 (0/+)
- AA4 (0/-)
- AB4 (any)
2Use +, -. 0, +/-, 0/+. 0/-, and any to make the statement true for the min point. If two symbols are the same put the number in front in the order that you will read it. for example if the first blank and the third blank are both 0, then for the third blank use 2(0)
- A+
- B-
- C0
- D+/-
- E0/+
- F0/-
- G3 (any)
- H2 (+)
- I2 (-)
- J2 (0)
- K2 (+/-)
- L2 (0/+)
- M2 (0/-)
- N2 (any)
- O4 (+)
- P3 (-)
- Q3 (0)
- R3 (+/-)
- S3 (0/+)
- T3 (0/-)
- U(any)
- V3 (+)
- W4 (-)
- X4 (0)
- Y4 (+/-)
- Z4 (0/+)
- AA4 (0/-)
- AB4 (any)
3Use +, -, 0, +/-, 0/+, 0/-, and any to make the statement true for the saddle point. Use numbers when two symbols are the same in this maner. For example the first equation blank 1 is - along with first equation blank 2 is -, and equation 2 blank 2 is -. For the first one you will use -, for the second on 2 (-) the third one 1.5 (-) Start with -.
- A+
- B-
- C0
- D+/-
- E2 (+/0)
- F-/0
- G3 (any)
- H2 (+)
- I4 (-)
- J2 (0)
- K2 (+/-)
- L0/+
- M2 (0/-)
- N2 (any)
- O3 (+)
- P3 (-)
- Q3 (0)
- R3 (+/-)
- S3 (0/+)
- T3 (0/-)
- Uany
- V4 (+)
- W2 (-)
- X4 (0)
- Y4 (+/-)
- Z4 (+/0)
- AA4 (-/0)
- AB4 (any)
- AC1.5 (+)
- AD3.5 (-)
- AE1.5 (0)
- AF1.5 (+/-)
- AG1.5 (0/+)
- AH1.5 (0/-)
- AI3.5 (any)
- AJ2.5 (+)
- AK1.5 (-)
- AL2.5 (0)
- AM2.5 (+/-)
- AN2.5 (+/0)
- AO2.5 (-/0)
- AP2.5 (any)
- AQ3.5 (+)
- AR4.5 (-)
- AS3.5 (0)
- AT3.5 (+/-)
- AU3.5 (0/+)
- AV3.5 (0/-)
- AW1.5 (any)
- AX4.5 (+)
- AY2.5 (-)
- AZ4.5 (0)
- BA4.5 (+/-)
- BB4.5 (0/+)
- BC4.5 (0/-)
- BD4.5 (any)
4Use +, -, 0, +/-, 0/+, 0/-, and any to make the statement true for an unknown point. Use numbers when two symbols are the same.
- A+
- B-
- C4 (0)
- D+/-
- E+/0
- F-/0
- Gany
- H2 (+)
- I2 (-)
- J2 (0)
- K2 (+/-)
- L2 (0/+)
- M2 (0/-)
- N2 (any)
- O3 (+)
- P3 (-)
- Q3 (0)
- R3 (+/-)
- S3 (0/+)
- T3 (0/-)
- U3 (any)
- V4 (+)
- W4 (-)
- X0
- Y4 (+/-)
- Z4 (0/+)
- AA4 (0/-)
- AB4 (any)
5The point (2, -1, -6) is a [blank_start]local minimum[blank_end] in the function f(x,y) = 2x2 + 2xy + 2y^2 - 6x. The point (0,0,2) is a [blank_start]saddle point[blank_end] in the function f(x,y) = 2x2 - 4xy + y^2 + 2. The point (-1,-1,2) is a [blank_start]local maximum[blank_end] in the function f(x,y) = - x^4 - y^2 + 4xy. The point (0,0,0) is a [blank_start]unknown[blank_end] when f(x,y) = x^2 + y^2 + 2xy.
- Alocal minimum
- Bsaddle point
- Clocal maximum
- Dunknown
Información
- Descripción
- (week 17) multaviarible calculus Test sobre partial derivtive test, creado por jason wheeler el 23/10/2017.
- Autor
- jason wheeler
- Idioma
- English
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