Answer:
The original solution of the equation
x=6
Adding 3 on both sides, gives
x+3=6+3
x+3=9
x=9-3
So,Addition of 3 on left hand side or subtraction of 3 from 9 in right hand side gives solution x=9.
Answer:
She needs 3 cups flour to make 30 biscuits.
Step-by-step explanation:
Consider the provided information.
jaylen is making biscuits using the recipe below 2 c flour,4tsp baking soda,1/2tsp,salt,2tbs lard,1c milk,1 small egg it makes 20 biscuits
That means for making 20 biscuits she need 2 cups of flour.
Now she wants to make 10 more biscuits so that 20+10=30.
For 20 biscuits she needs 2 cups of flour that means for 10 biscuits she needs only 1 cup of flour as 20 is half of 10.
Thus, for 30 biscuits she needs:
2 cups + 1 cup = 3 cups flour
Hence, she needs 3 cups flour to make 30 biscuits.
The coordinates of the other two vertices are:
(1/2 + √98, 3/2)
(1/2, 3/2 - √98)
If A(-3, -2) and C(4, 5) are the endpoints of a diagonal of a square, and since a square has equal sides and right angles, you can find the other two vertices by considering the properties of a square.
Let's calculate the midpoint of AC, which will be the center of the square. The midpoint of AC can be found by averaging the coordinates of A and C:
Midpoint M = ((-3 + 4) / 2, (-2 + 5) / 2) = (1/2, 3/2)
Now, we know the center of the square is at (1/2, 3/2).
To find the other two vertices, we'll move from the center in different directions.
Since a square has four equal sides, the distance from the center to any corner will be the same as the distance from A to C.
The distance between A and C can be found using the distance formula:
So, the distance from the center to any corner is √98.
Now, we can find the other two vertices by moving √98 units from the center in different directions.
One vertex is √98 units to the right of the center: (1/2 + √98, 3/2)
One vertex is √98 units below the center: (1/2, 3/2 - √98)
For similar question on vertices.
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Answer:
B(4,-2) D(-3,5)
Step-by-step explanation:
you must graph the points and project the lines in X and Y until they intersect and form a square
I attached an image