The longer piece of wood has dimensions of 1 inch by 1 inch by 9 inches. The shorter piece of wood has dimensions of 5 inches by 1 inch by 1 inch. How many square inches of purple paint will Lisa use to paint her letter L?
Answer:
46 square inches
Step-by-step explanation:
Define variable:
Equation:
Solution:
can someone check this please :)
Answer:
Equation: 87 + 91 + 86 + x = 360
Solution: 264 + x = 360
x = 360 - 264
x = 96
Step-by-step explanation:
1. Let's review the information given to us to answer the question correctly:
First three Kelsea's test grades : 87, 91 and 86
2. What score must she get on her fourth test to receive at least an A- ?
Define variable: x that represents the grade needed by Kelsea on her fourth test to receive at least an A-
Equation: 87 + 91 + 86 + x = 360
Solution: 264 + x = 360
x = 360 - 264
x = 96
Now you can understand if the previous work you did is correct
Answer:
((X_2 - X_1)/4, (Y_2 - Y_1)/4)
Step-by-step explanation:
C = The new point
X_1 = The x coordinate of A
X_2 = The x coordinate of B
X_3 = The x coordinate of C
Y_1 = The y coordinate of A
Y_2 = The y coordinate of B
Y_3 = The y coordinate of C
The distance between A and the new point, C, is equal to 1/4 the distance from the X coordinate of A to the X coordinate of b.
So, X_3 = (X_2 - X_1)/4
The Y is the same thing but for the Y coordinate.
Y_3 = (Y_2 - Y_1)/4
This means that the coordinates of C are equal to ((X_2 - X_1)/4, (Y_2 - Y_1)/4)
To find the coordinates of a point that's a quarter way from point a to point b, use the following formula: [(1*x2 + 3*x1) / 4, (1*y2 + 3*y1) / 4], where (x1, y1) and (x2, y2) are the coordinates of points a and b respectively.
In mathematics, to find the coordinates that are 1/4 of the way from point a to point b, you simply need to apply the formula for finding a point along a line segment connecting two points. If you have two points (x1, y1) - coordinates of point a and (x2, y2) - coordinates of point b, a point P that divides the line segment AB in the ratio of m:n (in this case m=1, n=3 since it's 1/4 of the way) has the coordinates: [(mx2 + nx1) / (m+n), (my2 + ny1) / (m+n)].
So, if point a = (x1, y1) and point b = (x2, y2), the coordinates of the point that is 1/4 of the way from a to b is given by: [(1*x2 + 3*x1) / 4, (1*y2 + 3*y1) / 4].
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