The answer is Juan Seguin. He was a political and military character of the Texas Revolution serving to establish the independence of Texas. Several places and institutes are named in his integrity, as well as the county seat of Seguin in Guadalupe County, Juan Seguin Monument in Seguin, the Juan N. Seguin Memorial Interchange in Houston, World War II Liberty Ship SS Juan N. Seguin, and Seguin High School in Arlington.
You want to follow PEMDAS
parentheses
exponents
multiplication
division
addition
subtraction
there are no parentheses and no exponents so we want to do multiplication first
9*2= 18
so now your equation is 18 + 36 divided by 18
the next step is division so we want to divide 36 by 18
36/18= 2
now our final step is addition
18+2=20
the final answer is 20
Answer: 1 <= 9
Step-by-step explanation:
Do math
The values of x after the statement are:
- b) If x=1, then the statement P(1)="1>1" is false, and thus the value of x is equal to 1 after the statement "P(x) then x := 1".
- c) If x=2, then the statement P(2)="2>1" is true, and thus the value of x is equal to 1 after the statement "if P(x) then x := 1".
<h3>What is Discrete Mathematics?</h3>
This refers to the field of mathematics that studies mathematical structures and views them as discrete, rather than continuous and they include integers, statements, etc.
Therefore, if we consider the statement "if P(x) then x:=1" which is equivalent to "if x>1 then x:=1", then we can see that If x=1, then the statement P(1)="1>1" is false
Read more about discrete mathematics here:
brainly.com/question/27793609
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Complete question :
When the monarch butterfly is migrating to the south, it has an average speed of 80 miles per day. Write an equation that shows the realtionship between the number of days (t) and the distance (in miles) it has traveled (d)
Answer:
d = 80t
Step-by-step explanation:
Given :
Average speed = 80 miles per hour
Distance traveled (in miles) = d
Number of days = t
Equation which shows the Relationship between Number of days and distance traveled :
Recall :
Speed = distance / time
Speed = 80 ; distance = d ; time = t
80 = d/t
80 * t = d
d = 80t