Solve for [tex]x[/tex]:

[tex]\[ 3x = 6x - 2 \][/tex]



Format the following question or task so that it is easier to read.
Fix any grammar or spelling errors.
Remove phrases that are not part of the question.
Do not remove or change LaTeX formatting.
Do not change or remove [tex] [/tex] tags.
If the question is nonsense, rewrite it so that it makes sense.
-----
[tex]$\operatorname{tg} 18^\circ + \operatorname{tg} 27^\circ + \operatorname{tg} 18^\circ \times \operatorname{tg} 27^\circ =$[/tex]
-----



Answer :

Let's solve the given trigonometric expression [tex]\(\operatorname{tg}(18^\circ) + \operatorname{tg}(27^\circ) + \operatorname{tg}(18^\circ) \times \operatorname{tg}(27^\circ)\)[/tex] step by step.

1. Calculate [tex]\(\operatorname{tg}(18^\circ)\)[/tex]:
The tangent of 18 degrees is approximately:
[tex]\[ \operatorname{tg}(18^\circ) \approx 0.3249196962329063 \][/tex]

2. Calculate [tex]\(\operatorname{tg}(27^\circ)\)[/tex]:
The tangent of 27 degrees is approximately:
[tex]\[ \operatorname{tg}(27^\circ) \approx 0.5095254494944288 \][/tex]

3. Calculate the product [tex]\(\operatorname{tg}(18^\circ) \times \operatorname{tg}(27^\circ)\)[/tex]:
[tex]\[ \operatorname{tg}(18^\circ) \times \operatorname{tg}(27^\circ) \approx 0.3249196962329063 \times 0.5095254494944288 \approx 0.16501791490974126 \][/tex]

4. Add the results:
Now we need to add these three terms together:
[tex]\[ \operatorname{tg}(18^\circ) + \operatorname{tg}(27^\circ) + \operatorname{tg}(18^\circ) \times \operatorname{tg}(27^\circ) \approx 0.3249196962329063 + 0.5095254494944288 + 0.16501791490974126 \][/tex]

Combining these, we get:
[tex]\[ 0.3249196962329063 + 0.5095254494944288 + 0.16501791490974126 \approx 0.9999999999999999 \][/tex]

Hence, the final result for the given expression [tex]\(\operatorname{tg}(18^\circ) + \operatorname{tg}(27^\circ) + \operatorname{tg}(18^\circ) \times \operatorname{tg}(27^\circ)\)[/tex] is approximately:
[tex]\[ \boxed{1} \][/tex]

Answer:

the answer for first ques will be 2/3