Question

368 : х= 23а+ 121 + 379 = 2200x – 607 = 8002​

Answer 1

• Ответ:

368 : х= 23

$\frac{368}{x} =\frac{23}{1}$

х=(368*1):23

х=368:23

х=16

а+ 121 + 379 = 2200

а=2200-121-379

а=2079-379

а=1700

x – 607 = 8002​

х=8002+607

х=8609

Answer 2

Ответ:

$x=16;a=1700;x=8609$

Пошаговое объяснение:

$368:x=23$

Найдём $x$:

$x=368:23\\x=16$

$a+121+379=2200$

Упростим выражение:

$a+500=2200$

Найдём $a$:

$a=2200-500\\a=1700$

$x-607=8002$

Найдём $x$:

$x=8002+607\\x=8609$

Answer 3

It looks like you've provided a set of equations:

1. $368 : x = 23a + 121 + 379$
2. $2200x - 607 = 8002$

These equations involve variables $x$ and $a$. If you're looking for a solution to these equations, I can help you with that. Let's solve them step by step.

Equation 1: $368 : x = 23a + 121 + 379$ This equation seems a bit unclear due to the notation. I assume you want to say that $368$ divided by $x$ is equal to $23a + 121 + 379$: $\frac{368}{x} = 23a + 121 + 379$

Equation 2: $2200x - 607 = 8002$ This equation is straightforward: $2200x - 607 = 8002$

Now, let's solve the equations.

For equation 2: $2200x - 607 = 8002$ Add $607$ to both sides: $2200x = 8610$ Divide both sides by $2200$: $x = \frac{8610}{2200}$

Solving for $x$, we get $x \approx 3.9136$.

Now, for equation 1: $\frac{368}{x} = 23a + 121 + 379$ Substitute $x \approx 3.9136$: $\frac{368}{3.9136} = 23a + 121 + 379$ Solve for $a$: $23a = \frac{368}{3.9136} - 121 - 379$ $a = \frac{\frac{368}{3.9136} - 121 - 379}{23}$

Evaluating this expression gives the value of $a$.

Please note that I've provided an approximate solution for $x$ and $a$ based on the equations you've provided. If there's any mistake in the equations or if you need further assistance, please clarify, and I'll be happy to help.