An archaeological team is excavating artifacts from a sunken merchant ship on the sea floor. to with the exploration, the team is using a magnetic probe. the probe travels appropriately 3900 meters at an angle of depression of 67.4 degrees from the team’s ship on the ocean surface down to the ship on the ocean floor. complete the statements by filling them in with the missing measures rounded to the nearest meter. 1. when the probe reaches the ocean floor, the probe will be approximately meters below the surface, measured vertically from the surface. 2. when the probe reaches the ocean floor, the horizontal distance of the probe from the team’s ship on the ocean surface will be approximately meters. sorry for the blurry picture! if you could explain in detail, that would be great.

1) 1500 meters.

2)  3600 meters.

Step-by-step explanation:

Firstly we need to find the value of angle x in the given figure attached to the answer and then use the trignometric identity to calculate the value for 1) and 2) part.

as we know that the triangle is a right angled triangle also second angle is given so we can find the value of the third triangle using the sum of all the angles of a triangle is 180°.

x+67.4°+90°=180°

x=22.6

1)

Now we know that:

Hence to the nearest meter the value of a will be: a=1500 meter.

Hence, When the probe reaches the ocean floor, the probe will be approximately 1500 meters below the surface, measured vertically from the surface

2)

We are asked to find the value of 'b'.

As

Hence to the nearest meter the value of b is 3600.

When the probe reaches the ocean floor, the horizontal distance of the probe from the team’s ship on the ocean surface will be approximately  3600 meters.

1). 3600 meters

2). 1499 meters

Step-by-step explanation:

As we can see in the figure attached location of ship is at point S and probe is located at point B.

Part 1). we have to calculate the distance AB, vertically below the ocean surface.

In the ΔABS,

sin 67.4 =

0.9232 =

AB = 0.9232×3900

AB = 3600 meters

Part 2). In this part we have to calculate the horizontal distance BC of the probe from the team's ship on the ocean surface.

Since BC ≅ AS

Therefore, cos 67.4 =

0.3843 =

AS = 0.3843×3900 = 1498.75 ≈ 1499 meters

for any of you who need the translation here it is

step-by-step explanation:

find the angular size of the equatorial radius of the earth, if the horizontal parallax of the sun

step-by-step explanation:

if you meant, "on the way from (3, 2) to (3, 14):

x does not change; y increases by 12.

ensure that you have copied down this problem correctly.   .