C:65% Would be the answer i believe you're looking for, hope this helps!
Answer:
(-2, -3)
Step-by-step explanation:
If a segment having extreme ends as 
and 
is divided by a point (x, y) in the ratio of m:n,
x = 
y = 
Since, a line RT has extreme ends as R(-5, 3) and T(-1, -5) then a point S(x, y) which divides RT in the ratio of 3 : 1 will be,
x = 
= 
= -2
y = 
= 
= -3
Therefore, coordinates of the point S will be (-2, -3).
Answer:
V = V₀ / 5
Step-by-step explanation:
At rest V₀ is volume measured of a cube
When an observer measures it at high speed ( 0.98*c ) the length he measures from outside, if he can looks and measures the two points start and ending points of the parallel edge simultaneously, is shorther ( such effect is known as Lorentz contraction. In this particular case problem statement give γ ≈ 5
γ = 1 / √( 1 - v²/c²) γ = 1 / √1 -( 0.98)c²/c² γ = 1 /√1-0,9604
γ = 1 /√ 1 - 0.9604 γ = 1 /√0.0396 γ ≈ 5
As the contraction only occur in the sense of the movement then the volume of the cube would be
V = (edge)²* (edge/5) or V = V₀ / 5
Answer:
"Spin the spinner 5 times with 4 equal segments. One of the segment represents vanilla on either the spinner as well as three parts reflect certain flavors" would be the right answer.
Step-by-step explanation:
The actual probability of the given scenario will be:
⇒ 
⇒ 
⇒ 
On solving the power, we get
⇒ 
Now on multiplying the above value in 100, we get
⇒ 
%
Approximately 23.73% chance vanilla was not chosen by either of the five. So that the above is the right answer.
My answer is: D. <span>(6,0,0)
Given:
</span><span> 7x +2y +3z =42
I assumed that the format in the given choices is (x,y,z). So, I substituted each number to its corresponding variable.
A. </span>(14,0,0) → 7(14) +2(0) +3(0) = 42 → 98 + 0 + 0 ≠ 42 NOT THE ANSWER<span>
B. (7,0,0) </span>→ 7(7) +2(0) +3(0) = 42 → 49 + 0 + 0 ≠ 42 NOT THE ANSWER<span>
C. (21,0,0) </span>→ 7(21) +2(0) +3(0) = 42 → 147 + 0 + 0 ≠ 42 NOT THE ANSWER<span>
D. (6,0,0) </span>→ 7(6) +2(0) +3(0) = 42 → 42 + 0 + 0 = 42 CORRECT ANSWER.
<span>The ordered triples indicated where the plane cuts the x-axis for this equation is D. (6,0,0). </span>
