Question

−34⋅|x|+14=−1 ДАЮ 25 БАЛЛОВ x1= x2=

Answer 1

Ответ:

- 34 |х| + 14 = - 1

- 34 |х| = - 15

|х| = 15/34

х1 = - 15/34

х2 = 15/34

Вот такой ответ! удачи)

Answer 2

$\displaystyle \tt -34\cdot |x|+14=-1\\\\ \displaystyle \tt -34\cdot |x|=-1-14\\\\ \displaystyle \tt -34\cdot |x|=-15\\\\ \displaystyle \tt |x|=\frac{15}{34}\\\\ \displaystyle \tt \bold{x_1=\frac{15}{34}}\\\\ \displaystyle \tt \bold{x_2=-\frac{15}{34}}$

Answer 3

To solve the equation −34⋅|x| + 14 = −1, we can follow these steps:

Step 1: Move the constant term to the other side of the equation. Step 2: Divide both sides by the coefficient of |x|. Step 3: Solve for x.

Let's solve it step by step:

Step 1: −34⋅|x| + 14 = −1 Subtract 14 from both sides: −34⋅|x| = −1 - 14 −34⋅|x| = −15

Step 2: Now, divide both sides by −34: |x| = −15 / −34

Step 3: Since the absolute value of a number cannot be negative, the solution to this equation is x = 15/34.

Now, as for the statement "ДАЮ 25 БАЛЛОВ" (which translates to "GIVE 25 POINTS" in English), it is not clear what it means in this context. It is possible that it refers to awarding 25 points for the correct solution of the equation. If that's the case, then both x1 and x2 will be the same value, which is x = 15/34.