How do you find the value of sin 37 and sin 53?

How do you find the value of sin 37 and sin 53?

Answer: sin 37° = 3/5, sin 53° = 4/5, tan 37° = 3/4, tan 53° = 4/3.

How do you find the value of sin 37?

The value of sin 37° is 3/5.

What is the exact value of cos 53?

0.6018
The value of cos 53° is equal to the x-coordinate (0.6018). ∴ cos 53° = 0.6018.

Is the value of cos 37?

The value of cos 37 degrees is 0.7986355. . .. Cos 37 degrees in radians is written as cos (37° × π/180°), i.e., cos (0.645771. . .).

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What is COS 53 in fraction?

cos53=3/5. tan53=4/3.

How do you solve sin 53?

∴ sin 53° = 0.7986.

How do you find cos 37 without a calculator?

The cos of 37 degrees is 0.79864, the same as cos of 37 degrees in radians. To obtain 37 degrees in radian multiply 37° by / 180° = 37/180 . Cos 37degrees = cos (37/180 × .

What is the value of cos 37 in fraction?

The cos of 37 degrees is 0.79864, the same as cos of 37 degrees in radians. To obtain 37 degrees in radian multiply 37° by / 180° = 37/180 . Cos 37degrees = cos (37/180 × . Our results of cos37° have been rounded to five decimal places.

What is the value of cot 37?

1.327
Cot 37 degrees is the value of cotangent trigonometric function for an angle equal to 37 degrees. The value of cot 37° is 1.327 (approx).

What is the value of cos 37 in fractions?

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What is the value of Cos 53 = sin 37?

(An easy method to remember this property of the above triangle, Cos 53 = 3/5 (pl note that the numbers are just reversed in division !) which is equal to Sin 37. (because as you know, Sin x = Cos (90 – x). 37 ∘ = 3 / 5. That’s of course only approximately true.

What is cos53 = 3/5?

In any right angled Triangle with the internal angles 53° , 37° and 90° , the opposite sides are in the ratio of 4:3:5. Hence Cos53 = 3/5 = 0.60

What is the value of sin 37 in radians?

According to me it has the value 3/5. question is ambiguous and can be answered two different ways depending upon the fact if a) 37 is in degree or b) 37 is radian measure. if a) 37 deg =.645.. radians, and using only the first two terms of the above formula you get sin37= 0.600 to three decimal places of accuracy.

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Is sin 37 a zero based Sin?

In most programming languages, arrays are zero-based. Therefore, one would be inclined to say that sin (37) would contain sin #38 in the list of officially recognized sins of your particular religion. But that’s not quite right yet: in most of those languages, the proper syntax would be sin [ 37] (square brackets), not sin ( 37).