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Write an algorithm to find the roots of given input values of a quadratic equations using the quadratic formula of (-b+/-(b^(2)-4ac)^(1/2))/2a
Fill in the gaps by using only the following letters and words, but any operators:
Letters and words you can use (exacty as you see it here): GET, SET, DECLARE, a, b, c, d, root1, root2, PRINT, ELSE IF, ELSE, END, END IF
Do not type spaces in between anything except if you need to use an ELSE IF or END IF.
Begin
a, b, c, d, root1, root2
a
b
c
d = b^(2)-4ac
IF THEN
root1 =
root2 =
"x = " " for root 1 and x=" "for root 2"
d==0 THEN
root1=root2=-b/2a
"x = " " for root 1 and x=" "for root 2"
"There is no real roots (imaginary)"
Please answer all parts of the question.What will be the output of the following:
Write an algorithm to find the roots of given input values of a quadratic equations using the quadratic formula of (-b+/-(b^(2)-4ac)^(1/2))/2a
Fill in the gaps by using only the following letters and words, but any operators:
Letters and words you can use (exacty as you see it here): GET, SET, DECLARE, a, b, c, d, root1, root2, PRINT, ELSE IF, ELSE, END, END IF
Do not type spaces in between anything except if you need to use an ELSE IF or END IF.
Begin
a, b, c, d, root1, root2
a
b
c
d = b^(2)-4ac
IF THEN
root1 =
root2 =
"x = " " for root 1 and x=" "for root 2"
d==0 THEN
root1=root2=-b/2a
"x = " " for root 1 and x=" "for root 2"
"There is no real roots (imaginary)"
Select the suitable option from the given choices to make a match.
Which of the following is NOT an example of logical thinking?
What is an example of deductive reasoning?
What is logical thinking?
What is the purpose of identifying patterns in logical reasoning?
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