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xz_007 [3.2K]
4 years ago
5

De la 2surse coerente aflate la distanta d=2 metri una de alta se propaga intrun mediu elastic unde cu viteza =340 m/s.la distan

ta L =4 metri de la mijlocul dintre surse perpendicular pe segmentul care le uneste a fost inregistrat un maxim de interferenta iar urmatorul la distanta de 1, 5 metri de la acesta pe linia paralela cu cea pe care se afla sursele.Care este frecventa de oscilatie a surselor?
Physics
1 answer:
Alja [10]4 years ago
5 0

<u>Explanation</u>:

The text is in Romanian language, however here's a clearer rendering which reads;

<em>"From 2 coherent sources at a distance d = 2 meters from each other, it propagates in an elastic medium where with velocity = 340 m/s. At a distance L = 4 meters from the middle between sources perpendicular to the segment joining them a maximum of interference and the next at a distance of 1.5 meters from it on the line parallel to the one on which the sources are located. What is the frequency of oscillation of the sources?."</em>

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<u>Answer:</u>

  Magnitude of resultant velocity of kayaker to the nearest tenth = 10 m/s

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<u>Explanation:</u>

 Let east represents positive x- axis and north represent positive y - axis. Horizontal component is i and vertical component is j.

  First kayaker paddles at 4.0 m/s in a direction 30° south of west, kayaker paddles at 4.0 m/s in a direction 210° anticlockwise from positive horizontal axis.

  So velocity of kayaker = 4 cos 210 i + 4 sin 210 j = -3.46 i - 2 j

  He then turns and paddles at 3.7 m/s in a direction 20° west of south, kayaker paddles at 3.7 m/s in a direction 250° anticlockwise from positive horizontal axis.

   So that velocity = -1.27 i - 3.48 j

  So resultant velocity of kayaker = -3.46 i - 2 j +(-1.27 i - 3.48 j) = -4.71 i - 5.48 j

  Magnitude of resultant velocity of kayaker = \sqrt{(-4.71)^2+(-5.48)^2} = 7.23 m/s

 Magnitude of resultant velocity of kayaker to the nearest tenth = 10 m/s

  Direction of resultant positive horizontal axis, θ = tan⁻¹(-5.48/-4.71) = 229.32⁰ = 49.32⁰ South of west.

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