Physics

Physics, 13.07.2019 07:20, zfismael

Explain how to determine the amount of error between a vector addition and the real results

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Mathematics, 14.09.2019 10:30, aleiahmartin

Let v be the set of real numbers endowed with the following operations of addition (b) cation () defined as follows: and scalar multipli- (a) (addition) for each v, w e v, v田w = 5 + v + w (where + is ordinary addition of real numbers). (b) (scalar multiplication) for each r e r and each v e v.rs v-sr-i̇) + rv. prove that (v,b, e) satisfies the eight axioms of vector space. in particular, identify the additive identity 0 e v, and the additive inverse -v of each vector v e v.

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Mathematics, 14.09.2019 11:20, isabellamason5900

Let v be the set of real numbers endowed with the following operations of addition (b) and scalar multipli- cation (8) defined as follows: (a) (addition) for each v, w e v, vb w 8+v + w (where + is ordinary addition of real numbers). (b) (scalar multiplication) for each r e r and each ve v, r v = 8(r-l ) + rv prove that (v,a, s) satisfies the eight axioms of vector space. in particular, identify the additive identity o the additive inverse -v of each vector v e v v, and

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Vector performed an experiment at a local farm to determine if the addition of bananas to his biomass cow manure recipes produce more or less energy. he collected random samples of manure and bananas from the farm, prepared 15 bottles of each of both mixtures, and placed a balloon on top of each bottle. after two weeks he measured the circumference of each ballon in centimeters; the bigger the balloon grew, the more energy that was produced. the results of the experiment are displayed in the box plots below. what can vector report to his local biogas club about the results of his experiments? (need the answer as soon as possible, you )

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Mathematics, 16.11.2019 04:31, toxsicity

Aset v is given, together with definitions of addition and scalar multiplication. determine which properties of a vector space are satisfied (select all that apply.) v is the set of polynomials with real coefficients and degree 2 or less. addition is defined by (a_2x^2 + a_1x + a_0) + (b_2x^2 + b_1x + b_0) = (a_0 + b_0)x^2 + (a_1 + b_1)x + (a_2 + b_2) and scalar multiplication by c(a_2x^2 + a_1 + a_0) = ca_0x^2 + ca_1x + ca_2. property 1: if v_1 and v_2 are in v, then so is v_1 + v_2. property 2: if c is a real scalar and v is in v, then so is cv. property 3: there exists a zero vector 0 in v such that 0 + v = v for all v in v. property 4: property 3 holds and for each v in v there exists an additive inverse vector -v in v such that v + (-v) = 0 for all v in v. property 5(a): for all v_1 and v_2 in v, we have v_1 + v_2 = v_2 + v_1. property 5(b): for all v_1, v_2 and v_3 in v, we have (v_1 + v_2) + v_3 = v_1 + (v_2 + v_3). property 5(c): for all v_1 and v_2 in v and real scalars c_1, we have c_1(v_1 + v_2) = c_1v_1 + c_1v_2. property 5(d): for all v_1 in v and real scalars c_1 and c_2, we have (c_1 + c_2)v_1 = c_1v_1 + c_2v_1). property 5(e): for all v_1 in v and real scalars c_1 and c_2, we have (c_1c_2)v_1 = c_1(c_2v_1). property 5(f): for all v_1 in v, we have 1 - v_1 = v1. none of these

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Explain how to determine the amount of error between a vector addition and the real results...

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