survival and growth are the ------ objective of business 1. Social 2. Economic3. Political4. Organic​

Answer:

If this helps pls mark me as the BRAINLIEST.

Explanation:

Singular number is used when the noun refers to one item. Plural number is used when the noun refers to more than one item. Countable nouns have both singular and plural forms.

Answer:

Singular number is used when the noun refers to one item. Plural number is used when the noun refers to more than one item. Countable nouns have both singular and plural forms.

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3 minutes 35 seconds is equals to 145 seconds.

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Given - 1 min = 60 sec

Find - Seconds in 3 min 35 sec

Solution - 3 minutes and 35 seconds is equal to 215 seconds.

Firstly we will find 3 minutes is equivalent to how many seconds. The answer will be added to 35 seconds, to find the total seconds of 3 minutes and 35 seconds.

So, as per the question, 1 minutes = 60 seconds

Hence, 3 minutes = 60*3/1

3 minutes = 180 seconds.

Now finding total seconds of 3 minutes and 35 seconds -

Total seconds = 180 + 35

Total seconds = 215 seconds.

Thus, 3 minutes and 35 seconds is equal to 215 seconds.

Answer = 1/3

Answer 1/ 3

Answer 1/3

Given,

u = 30 m/s

angle, tan = 1/8

To find,

At t = 1 sec find measure of angle a

Solution,

tanx = 1/8

sinx = 1/√65

cosx = 8/√65

Along direction of motion after t = 1 sec

v = u + at

vsina = usinx + (-g)t

vsina = 30 × 1/√65 - 10

vsina = 30/√65 - 10

vsina = (30 - 10√65)/√65                                                       (i)

Horizontal component will remain constant throughout the journey

vcosa = ucosx

vcosa = 30 × 8/√65                                                                (ii)

Dividing equation i and ii

[tex]\frac{vsina}{vcosa} = \frac{(30 - 10\sqrt{65})}{\sqrt{65}} \\[/tex] × [tex]\frac{\sqrt{65} }{240}[/tex]

sina/cosa = (30 - 10√65) / 240

tana = (30 - 10√65) / 240

a = tan⁻¹ (30 - 10√65) / 240

Angle a is given as tan⁻¹ (30 - 10√65) / 240.

Answer:

At 127° with river flow

Hope this will help you...

The speed of the swimmer is (u) = 0.6 m/s

The width of the river = 50 m

The speed of the water current is (v) = 0.36 m/s

She wants to reach on the other bank at a point directly opposite from her starting point, so the drift is = 0 m

Suppose she has to swim at an angle of θ with the river flow.

Now, u Cosθ = - v

⇒ Cosθ = - v/u

⇒ Cosθ = - 0.36/0.6

⇒ Cosθ = - 3/5

⇒ Cosθ = 127°

So, the direction in which she must swim is at 127° with river flow.