Using a calculator, the equation for the line of best fit where x represents the month and y represents the time is given by:
a. y = −1.74x + 46.6
<h3>How to find the equation of linear regression using a calculator?</h3>
To find the equation, we need to insert the points (x,y) in the calculator.
For this problem, the points (x,y) are given as follows, from the given table:
(1, 46), (2, 42), (3,40), (4, 41), (5, 38), (6,36).
Hence, inserting these points in the calculator, the equation for the line of best fit where x represents the month and y represents the time is given by:
a. y = −1.74x + 46.6
More can be learned about a line of best fit at brainly.com/question/22992800
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The parking lot is 14 yards long by 7 yards wide.
A = W x L The formula is ....
L = W + 7 The problem tells us that ...
A = W (W + 7)
A = w^2 + 7w
98 = w^2 + 7x
... continue from there
Answer: Im down
Step-by-step explanation:
SAN DIEGO 619
To solve this problem we will use sinus theorem.
It's general form is
a/sinα = b/sinβ = c/sinγ
In this case it reads ML/sin∡K = KL/sin∡M = KM/sin∡L =>
ML/sin∡K = KL/sin∡M => 12/sin60° = KL/sin45° => 12/(√3/2) = KL/(√2/2) =>
2*12/√3 = 2*KL/√2 => We will divide whole equation with number 2 and get
12/√3=KL/√2 => KL*√3=12√2 => KL=(12√2)/√3
When we rationalize denominator we get KL=4√6≈ 4*2.45= 9.8
Considering that we know two angles we will calculate the third
∡K+∡M+∡L=180° => 60°+45°+∡L=180° => ∡L= 180-105=75°
Reason- The theorem of the sum of the inner angles of the triangle
ML/sin∡K=KM/sin∡L => 12/sin60°=KM/sin75°
We will calculate sin75° = sin (30+45)= sin30 *cos45+cos30*sin45 =>
sin75°= 1/2 * √2/2 = √3/2 * √2/2= √2/4 *(√3+1)≈(1.41/4)*(1.73+1)=0.96
12/(√3/2)=KM/0.96 => 12*2/√3=KM/0.96 => 13.87=KM/0.96 =>
KM=13.87*0.96= 13.31
Perimeter of ΔKLM => P=KL+ML+KM= 12+9.8+13.31= 35.11
In the same way you can calculate perimeter of ΔMNO.
Good luck!!!
