Math Matrices

Quarter 2 Project: Matrices: 3 10 1 8row1column1= 3(1)+10(6)=63 1 7 * 6 2row2column1= 1(1)+7(6)=43 9 0 row3column1= 9(1)+0(6)=9 row1column2= 3(8)+10(2)=44 row2column2= 1(8)+7(2)=22 row3column2= 9(8)+0(2)=72 attend to = 63 44 43 22 9 72 Exponential Function: A nuclear power add worker has a starting salary of $80,000, this pass on add-on 5% a year. Write an equation that represents this situation. How much(prenominal) pass on this person make in 10 long time? a) y= 80,000(1+.05)* ---> y= 80,000(1.05)* b) y= 80,000(1.05)^10 = $130,311.6 Elective puzzle: A machine salesman makes $15,000 a year, for every sale he makes he earns an extra $15o. Write an equation that represents this situation. How much will the car salesman earn after he sells 53 cars? y=mx+b y= 15,00 0+150(53) y= 15,000+7950 y= 22,950 He earns $22,950. one-dimensional Function: A student in Ms. Lorussos math configuration earned a 100 on their offshoot exam. on their 2nd test they recieved a 97 and continously wooly-minded 3 points on each exam. What grade didthe student shit on their 13th test?

Produce an equation that explains your answer. y=mx+by= 100+ (-3)(13) y= 61 scope and project: Find the domain- t(x) = 15+4x -------- ______ V 3x-6 3x-6 > 0 +6 +6 3x > 6 __ __ 3 3 x > 3 Find the Range and sketch a graphical translate of the function- j(x) = x^2-6 R= [-6, enfinity) ! R= { /R, y > -6} -If you want to die a bead on a full essay, narrate it on our website: OrderEssay.net

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