Answer:
Given the following two pair for values x 1 = 5, y 1 = 4 and x 2 = 1, y 2 = .
Calculate the Pythagorean triples associated with each pair
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x 1 = 5, y 1 = 4
Ans:: sqrt[5^2+4^2] = sqrt[41
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and x 2 = 1, y 2 = ?
Ans: r = sqrt[1^2 + ?^2]
Answer:
y=-3x/2+2
Step-by-step explanation:
slope of original line : 2/3
slope of line perpendicular:
(m)(2/3)=-1
m=-3/2
point slope form:
(y+1)/(x-2)=-3/2
2y+2=-3x+6
y=-3x/2+2
Answer:
step 1: x+50+4x=90
the angle of a right-angled triangle is 90 degrees, therefore if we add everything together ,we could work out what x is.
step 2: x+50+4x=90
x+4x=50
5x=50
x=10
then you solve the equation, x is 10
0.10*d + 0.05*d+2(0.05) + 0.01*3d= 0.64
0.18d+0.10=0.64
0.18d= 0.54
d= 3 There are 3 dmes
n= d+2= 5 nickels and
p= 3d= 3*3= 9 pennies
3(0.10)+ 5(0.05)+9(0.01)= 0.64
0.30+0.25= 0.09= 0.64
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0.64= 0.64</span>
Step-by-step explanation:
The answer: -1/2
2-3/4-2= -1/2