Answer:
<u>If Caeli will use all of the fabric she has, the base of the flag should be of 4 feet.</u>
Step-by-step explanation:
1. Let's review the information provided to answer the question correctly:
Area of the fabric Caeli has and want to use and design = 10 square feet
Height of the rectangle of the rectangle shape = 2.5 feet
2. What is the base of the flag if she will use all of the fabric she has?
Area of the shape of the rectangle = Height of the flag * Base of the flag
Replacing with the real values:
10 square feet = 2.5 feet * Base of the flag
10 square feet/2.5 feet = Base of the flag
<u>Base of the flag = 4 feet</u>
<u>If Caeli will use all of the fabric she has, the base of the flag should be of 4 feet.</u>
Answer:
a) 93.75%; 6.25%
b) Keep :)
Step-by-step explanation:
<h2>1. Made percentage</h2>
93.75% made
<h2 /><h2>2. Missed percentage</h2><h2>
</h2>
6.25% missed
Hope this helped! Please mark brainliest :)
I'm sorry if this is wrong
<em>I</em><em> </em><em>tried</em><em> </em>
Let present age of Anne be x
Two years ago she was Jim's age which is 10 yrs she is now double that age
10(x-2)
10x-20
= She is now 20 yrs
To find the tangent line we will need the slope of the tangent at x=-1 (the x-coordinate of the point given). We find the slope by using the derivative of the curve.
Th curve given is
which can be solved for y by taking the root of both sides. We obtain
We find the derivative using the chain rule. Bring down the exponent, keep the expression in the parenthesis, raise it to 1/2 - 1 and then take the derivative of what is inside.
Next we evaluate this expression for x=-1 and obtain:
So we are looking for a line through (-1,2) with slope equal to -9/2. We use y=mx+b with m=-9/2, x=-1 and y=2 to find b.
2-(9/2)=b
b=-5/2
So the tangent line is given by y=(-9/2)x+(-5/2)
Step-by-step explanation:
Q1
Slope -3, x = -6, y = 2
Point (-6, 2)
Q2
Slope 7, x = 14, y = 8
Point (14, 8)
Q3
Slope 3.2, x = 1.7, y = -3.7
Point (1.7, -3.7)
Q4
Slope 11, x = 1, y = -1
Point (1, -1)
Q5
Slope -4, x = 8, y = -6
Point (8, -6)
Q6
Slope 4, x = -3, y = 7
Point (-3, 7)