To provide a correct rewrite of the sentence, I would need the specific sentence with the underlined portion you want to substitute. Please share that, and I'll be happy to help!
simplify the expression 16+7y-8 rewrite as 7(y-8)7•y= 7y 7•8= 56 7y-56 = -49y answer= 16+ (-49y)
Yes, the word rewrite can be a verb (to write over, to edit). It can also be used as a noun for a piece of rewritten material.
Note that for sec²(x) - tan²(x) = 1, we have: -tan²(x) = 1 - sec²(x) tan²(x) = sec²(x) - 1 Rewrite the expression as: ∫ (sec²(x) - 1) dx = ∫ sec²(x) dx - ∫ 1 dx Finally, integrate each expression to get: tan(x) - x + K where K is the arbitrary constant
16-2
You can use properties of operations, such as the commutative, associative, and distributive properties, to write equivalent expressions. For example, the commutative property allows you to change the order of terms in addition or multiplication (e.g., (a + b = b + a)). The associative property lets you regroup terms (e.g., ( (a + b) + c = a + (b + c) )). The distributive property allows you to distribute a factor across terms in parentheses (e.g., (a(b + c) = ab + ac)). Using these properties can simplify expressions or rewrite them in different forms while maintaining equality.
To convert the multiplication of 3x8 into an equivalent expression using the multiplication of 1x10, you can rewrite it as (3x8) (3x1) x (1x10).
The structure of an expression, including its terms, operators, and grouping symbols, provides insight into its mathematical relationships and properties. By analyzing this structure, one can apply various algebraic techniques such as factoring, distributing, or combining like terms to rewrite the expression in different forms. Additionally, understanding the expression's structure allows for the identification of equivalent forms, such as simplifying fractions or converting between standard and vertex forms in quadratics. Overall, the organization of an expression serves as a guide for exploring alternative representations and simplifications.
Yes.
You have to include the expression in the question.
you use your noggin
No, but you can rewrite it as an expression with exponents if you want.
The distributive property says that a(b+c) = ab +ac. The "a" out front multiplies everything inside the parentheses, so you can "distribute" it onto the "b" and the "c". For example, 2x(x+3) = 2x(x) + 2x(3) = 2x2 + 6x
17
To write an expression using a single exponent, you can apply the properties of exponents to combine terms. For instance, if you have (a^m \times a^n), you can rewrite it as (a^{m+n}). Similarly, if you have a fraction like (\frac{a^m}{a^n}), it can be expressed as (a^{m-n}). By using these properties, you can simplify expressions to a single exponential form.
10
To simplify the expression log(log(n)), you can rewrite it as log(n) / log(10).