Answer:
x
=
12 and y
=
1
Explanation:
Given equations are:
(1) ------ 1
3
x
−
y
=
3
(2)------
2
x
+
y
=
25
Multiply (1) by 3 to eliminate the fractional part,
(1) ------- x
−
3
y
=
9 ⇒
x
=
9
+
3
y
-------- let this be equation (3)
Now substitute this value of
x
from (3) in equation (2),
(2) --------- 2
(
9
+
3
y
)
+
y
=
25 ⇒
18
+
6
y
+
y
=
25 ⇒
7
y
=
25
−
18 ⇒
y
=
7
7
Therefore,
y
=
1
Substituting this value of
y
in equation (3),
x
=
9
+
3
×
1
x
=
9
+
3
Therefore,
x
=
12
So we have the values of
x and y as,
x
=
12
and
y
=
1
╦────────────────────────────╦
│Hope this helped _____________________│
│~Derelis ____________________________ │
╨___________________________________╨
Try the first four cards in order from left to right. It starts with the expression, plugs in 6 for t, does 6 * 3 first because of PEMDAS, and then does 27 - 18, which is 9.
Answer:
The right answer is "0.70".
Step-by-step explanation:
The given query seems to be incomplete. Please find below the attachment of the full query.
By using the Bayes' theorem, we get
⇒ 
By putting the values, we get
![=\frac{[P(2)+P(3)]}{[1-P(0)-P(1)]}](https://tex.z-dn.net/?f=%3D%5Cfrac%7B%5BP%282%29%2BP%283%29%5D%7D%7B%5B1-P%280%29-P%281%29%5D%7D)



Factor theorem states,
"If a polynomial p(x) is divided by (x - a) and the remainder after the division is zero, (x - a) will be a factor of the polynomial."
And we can represent it algebraically as,
p(x) = (x - a)q(x)
Here, q(x) is the quotient.
Now we will divide the given polynomial (6x⁵ - 22x² + 11x - 126) by (x - 2).
x - 2) 6x⁵ + 0.x⁴ + 0.x³ + 22x² + 11x - 126 (6x⁴+ 12x³+ 24x²+ 70x + 2
6x⁵ - 12x⁴
-------------------
12x⁴ + 0.x³
12x⁴ - 24x³
--------------------
24x³ + 22x²
24x³ - 48x²
---------------------------
70x² + 11x
70x² - 52x
--------------------------
63x - 126
63x - 126
------------------------
0
Since, remainder of the division is zero,
Therefore, (x - 2) is a factor of the given polynomial.
learn more of factor theorem here brainly.com/question/18575355
#SPJ4
Answer: your answer is 1:42
Step-by-step explanation: