Reduce 7y + 2y 2 - 7 by 3 - 4y?
Answers
(7y+2y2−7)−(3−4y)
=7y+4y+2y2−7−3
=11y−2y2−10
Hope this helps
Related Questions
The function f(t) = 4t^2 − 8t + 6 shows the height from the ground f(t), in meters, of a roller coaster car at different times t. Write f(t) in the vertex form a(x − h)^2 + k, where a, h, and k are integers, and interpret the vertex of f(t).A - f(t) = 4(t − 1)^2 + 3; the minimum height of the roller coaster is 3 meters from the groundB - f(t) = 4(t − 1)^2 + 3; the minimum height of the roller coaster is 1 meter from the groundC - f(t) = 4(t − 1)^2 + 2; the minimum height of the roller coaster is 2 meters from the groundD - f(t) = 4(t − 1)^2 + 2; the minimum height of the roller coaster is 1 meter from the ground
Put the following equation of a line into slope-intercept form, simplifying all fractions.2x+2y=18
What is the distance between points (4, -7) and (-5, 9)? Round to the nearest tenth of a unit |____|units
THE VOLUME OF A CONE IS 15 PI CUBIC METERS. WHAT IS THE VOLUME OF A CYLINDER HAVING THE SAME BASE AND SAME HEIGHT?
Answers
2.5 hours per week for 33.75
additional 0.49 per minute in excess of the 2.5 hours.
2.5 hour * 60 minutes/hr = 150
c = 33.75 + 0.49(m - 150)
A: 1 Bottle
B: 2 Bottles
C: 3 Bottles
D: 4 Bottles
Answers
B. It is a circle.
C. It must be a square.
D. It is a triangle.
Answers
Answer:
A. It can be any polygon.
Step-by-step explanation:
A pyramid is a polyhedron with a base, which can be any polygon, but is most often a square.
When the base is a triangle, the pyramid has a total of four faces.
The famous Egyptian pyramids have square bases and four triangular faces. As the number of sides increases in a pyramid, it begins to look like a cone.
So, we can say A and C are both correct. But we will go with A as a square will also be considered in it.
x = 3
y = 4
y = 3
Answers
it is first 2 choices
(x,y)
(3,4)
has to pass through x=3
answer is x=3 (2nd option)
What's the center?
Answers
where (h, k) is the center and r is the radius.
The standard form equation for an ellipse is
(center h, k and major and minor axes a and b)
This equation is standard form for neither, but might be general form for one.
Answers
Answer:
To reflect a point across the vertical line x = -2, we can use the formula:
(x, y) → (2c - x, y)
where c is the x-coordinate of the line of reflection. In this case, c = -2. Let's apply this formula to the point W(-4, -4):
W' = (2(-2) - (-4), -4)
= (-4 + 4, -4)
= (0, -4)
Therefore, after the reflection across x = -2, the coordinates of W(-4, -4) become W'(0, -4).
Step-by-step explanation: