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5
What else can I help you with?
How do you solve for x in logarithms?
To solve for ( x ) in logarithmic equations, you can use the property that if ( \log_b(a) = c ), then ( a = b^c ). First, isolate the logarithmic expression, and then rewrite the equation in exponential form. Finally, solve for ( x ) by performing any necessary algebraic operations. For example, if you have ( \log_2(x) = 3 ), you can rewrite it as ( x = 2^3 ), which simplifies to ( x = 8 ).
How do you solve 10.005 - 18?
To solve 10.005 - 18, you can rewrite the operation as 10.005 + (-18). Performing the subtraction, you get 10.005 - 18 = -7.995. Therefore, the answer is -7.995.
What is the answer for Lesson 3 Reteach Subtract Integers-algebra?
To subtract integers in algebra, you can use the rule of adding the opposite. This means that when you subtract an integer, you add its opposite. For example, to solve ( a - b ), you can rewrite it as ( a + (-b) ). This approach helps simplify the operation and makes it easier to find the result.
What property allows you to rewrite xa xb as xa b?
associative
How do you solve b multiplied by b over 1?
b²
A equals 5 more than the product of 3 and b?
A = 5 + 3*b To solve for b, rewrite as b = (A - 5) / 3
Rewrite the formula to solve for c?
c=a-b
How do you solve for x in logarithms?
To solve for ( x ) in logarithmic equations, you can use the property that if ( \log_b(a) = c ), then ( a = b^c ). First, isolate the logarithmic expression, and then rewrite the equation in exponential form. Finally, solve for ( x ) by performing any necessary algebraic operations. For example, if you have ( \log_2(x) = 3 ), you can rewrite it as ( x = 2^3 ), which simplifies to ( x = 8 ).
Rewrite the formula to solve for the length?
l= A/ W
Rewrite the following expressions using the Commutative Property?
a+b=
How do you solve 10.005 - 18?
To solve 10.005 - 18, you can rewrite the operation as 10.005 + (-18). Performing the subtraction, you get 10.005 - 18 = -7.995. Therefore, the answer is -7.995.
What is the answer for Lesson 3 Reteach Subtract Integers-algebra?
To subtract integers in algebra, you can use the rule of adding the opposite. This means that when you subtract an integer, you add its opposite. For example, to solve ( a - b ), you can rewrite it as ( a + (-b) ). This approach helps simplify the operation and makes it easier to find the result.
How do you solve y equals mx plus b solve for b?
b = y - mx.
What property allows you to rewrite xa xb as xa b?
associative
Rewrite the folling as a logarithmic expression b y equals x?
b y = xlog(b) + log(y) = log(x)
How do you rewrite or convert a rational exponent to a radical form?
pa/b = (pa)1/b = bth root of (pa)
How do you solve b multiplied by b over 1?
b²
