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a - b = c
Add 'b' to each side of the equation:
a = c + b
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∙ 13y ago
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Solve the equation abx equals cy what is the variable x?
abx=cy. x=cy/(ab)
In a given triangle ABC - right-angled in B - with a fixed 2 meters hypotenuse - how to calculate the length of AB side for a variable C angle?
Use the definition of sine as opposite side divided by hypoteneuse. For this problem, the length of side AB equals 2 times the sine of angle C.
Given that BC equals 9.8 AB equals 14.7 and point C lies on what is the length of?
4.9
Given that BC equals 6 AB equals 12.2 and point C lies on what is the length of?
6.2
What does c x b mean?
The variable c times the variable b simply equals cb. Just as the variable x times the variable y would equal xy, and so on.
If you know that AB plus B equals C what is the conclusion?
C minus B equals AB
3y equals ab solve for variable y?
3y=ab. Divide by 3 to get y=ab/3
How do you simlify variable algebraic expression with exponent?
Here are some rules that can help you simplify such expressions, in some cases. (ab)c=abc abac = ab+c ab/ac = ab-c
If ac plus cb equals ab and ac equals cb then the point c is?
the midpoint of AB.
Ab equals 8 - c for a?
ab = 8-cDivide both sides by ba = (8-c)/b
What does a equal in ab equals c plus a?
to solve ab=c+a for a:Divide both sides by b, so:a= (c+a)/b
What is AB equals C plus D?
AB = 2 x 4 (8) C = 3 D = 5
What is the property that says ab plus c equals ab plus ac?
associative property
Let ab and c are constants given by a bt ctt where t is variable?
nowhere.
Solve the equation abx equals cy what is the variable x?
abx=cy. x=cy/(ab)
In a given triangle ABC - right-angled in B - with a fixed 2 meters hypotenuse - how to calculate the length of AB side for a variable C angle?
Use the definition of sine as opposite side divided by hypoteneuse. For this problem, the length of side AB equals 2 times the sine of angle C.
Ab plus c equals ab plus ac?
Difficult to tell when you cannot use parentheses. a*(b+c) or a(b+c) = ab + ac This is known as the distributive property of multiplication over addition.
