X = 15°
Given that the angle with m < 165° and m< x° are supplementary angles whose sum add up to 180°,
We can add their sum by establishing the following formula:
m < 165° + x° = 180°
Subtract m< 165° from both sides
m < 165° — m < 165° + x° = 180° — m < 165°
x° = 180° — m < 165°
x° = 15°
Therefore, the value of x = 15 °
Answer:
- Let the first number = x
- Therefore, the other number = x + 2 (x+2 is so as in two consecutive even numbers there is 1 odd number)
- Now, According to question
- x + x + 2 = 122
- 2x + 2 = 122
- 2x = 122-2
- 2x = 120
- x = 120/2
- x = 60
- Now, first no. = x = 60
- Therefore, second no. = x + 2 = 60 + 2 = 62
- Equation 60 + 62 = 122
Step-by-step explanation:
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Answer:
175/25
Step-by-step explanation:
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Since this is not a rational function (with undetermined values in the denominator), but just a normal expression, we can just substitute t with the value toward which the function is approaching. Since this is a continuous function, it doesn't matter from which side it's approaching 0. In this case, let t=0, then sin(4t)=0, cos(4t)=1, then -2 sin^2(4t)+2tcos(4t)=0.