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Saudi Arabia
5) \( A B C D \) is a square where \( A(1,2) \) and \( C(-2,6) \), then : the surface area of the square \( =\ldots \ldots \ldots \). Square unit
Geometry Jan 16, 2025
A reaction is second order with respect to a reactant. How is the rate of reaction affected if the concentration of the reactant is (i) doubled?
Chemistry Jan 15, 2025
Greg leaves his car and walks 16 km on a bearing of \( 095^{\circ} \). He then changes direction and walks 14 km on a bearing of \( 035^{\circ} \). a Make a scale drawing of Greg's walk.
Geometry Jan 15, 2025
Calculate the result of multiplying the polynomials: \( (x^{2} - x)(2x + 7) \)
Algebra Jan 15, 2025
\begin{tabular}{|l|l|}\hline Example 3: Find the \( n \)th Term \\ \begin{tabular}{|l|l|}\hline a. Write an equation for the nth term of the & b. Find the 9 th term of the sequence. \\ arithmetic sequence \( -12,-8,-4,0, \ldots . \). & \\ \hline\end{tabular} \\ \hline c. Which term of the sequence is 32 ? & \\ \hline\end{tabular}
Pre Algebra Jan 14, 2025
Example 2: Find the Next Term Find the next three terms of the arithme \begin{tabular}{l} a. \( 15,9,3,-3, \ldots \) \\ Practice 2: \\ Find the next four terms of the arithmeti \\ \hline\end{tabular}
Arithmetic Jan 14, 2025
Example 1: Identify Arithmetic Sequences Determine Whether each sequence is an arithmetic sequence. Explain. a. \( -4,-2,0,2, \ldots \ldots \) b. \( 1,3,6,8, \ldots \). Conclusion: - A sequence is a set of numbers, called the terms of the sequence, in a specific order. - An arithmetic sequence is a numerical pattern that increases or decreases at a constant rate called the common difference.
Pre Algebra Jan 14, 2025
Try It! Use the Power of Power Property to Solve Equations With Rational Exponents 3. What is the solution of each equation? a. \( 256^{x+2}=4^{3 x+9} \)
Algebra Jan 14, 2025
2. Use the leading coefficient and degree of the polynomial function to determine the end behavior of each graph. a. \( f(x)=2 x^{6}-5 x^{5}+6 x^{4}-x^{3}+4 x^{2}-x+1 \) b. \( g(x)=-5 x^{3}+8 x+4 \)
Algebra Jan 14, 2025
1. What is each polynomial in standard form and what are the leading coefficient, the degree, and the number of terms of each? a. \( 2 x-3 x^{4}+6-5 x^{3} \) b. \( x^{5}+2 x^{6}-3 x^{4}-8 x+4 x^{3} \)
Algebra Jan 14, 2025
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