No Japan did not offer an unconditional surrender
A: Name at least two indicators that a driver must not turn right at this intersection these are Indicator lighting are amber in color and may be positioned on the front, the rear and every so often on the aspect of the automobile on each the left and proper-hand sides.
<h3>When the 2 roads intersect on the site visitors mild flip proper?</h3>
If each car are turning properly then they do not want to move every other's paths. When you return back to an intersection and the street past is full of cars going withinside the identical route you have to wait till there's room to absolutely move the intersection, even in case your site visitors mild turns green.
Indicator lighting are amber in color and may be positioned on the front, the rear and every so often on the aspect of the automobile on each the left and proper-hand sides. You use your signs to expose an meant extrude of the route, whether or not turning left or proper or transferring out into site visitors.
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Answer: Lower CI=21-t(0.025, 16)*7/sqrt(17)=21-2.12*7/sqrt(17)=17.4
upper CI=21+t(0.025, 16)*7/sqrt(17)=21+2.12*7/sqrt(17)=24.6
Explanation: Because there both close and equal
Answer:
Explanation:
ok so there so many ways i can tell explian
1. The slope-intercept form of a line is: y=mx+b where m is the slope and b is the y-intercept. The y-intercept is always where the line intersects the y-axis, and will always appear as (0,b) in coordinate form.
2. how to find the Y-intercept when given two points
Steps
a. Calculate the slope from 2 points. For Example, Two points are (3, 5) and (6, 11)
b, Substitute the slope(m) in the slope-intercept form of the equation.
c, Substitute either point into the equation. You can use either (3,5) or(6,11).
d,Solve for b, which is the y-intercept of the line.
e, Substitute b, into the equation.
3. how to find the Y intercept in a quadratic equation
To find the y-intercept let x = 0 and solve for y. Step 3: Find the x-intercept(s). To find the x-intercept let y = 0 and solve for x. You can solve for x by using the square root principle or the quadratic formula (if you simplify the problem into the correct form)
