Question: Solve, please use the provided formula sheet if using specific formulas. Thank you in advance! 6. A restaurant offers ice cream sundaes with 9 different

Solve, please use the provided formula sheet if using specific formulas. Thank you in advance!

Solve, please use the provided formula sheet if using specific formulas. Thankyou in advance! 6. A restaurant offers ice cream sundaes with 9

6. A restaurant offers ice cream sundaes with 9 different topping choices. How many different three-topping sundaes can a customer order? (2 marks) 7. At Vinny's Pizzeria, customers can order the two-topping special in which 2 different toppings from an assortment of toppings that are used at the restaurant are added to a pizza. Vinny claims he can make 190 different special pizzas. How many different toppings are used at Vinny's Pizzeria? (2 marks) 8. A mixed volleyball team consists of 3 girls and 3 boys. If 7 girls and 8 boys try out for the team, how many different selections for the team are possible? (2 marks) Solve for n in the following equations. (3 marks) 9. (n+6)!=72(n+4)! 10. P2 = n C3 11. , PA = 12(, C3) Expand the following binomials. (4 marks) 12 . 6a-2 13 . (- 8x + 12 )s 14. What is the term in the expansion of (203 -b) that contains b2? (2 marks)For ax + bx + c=0, Trigonometry x=-b+vb -4ac 0 = " 2a tan 0 = sin 0 cot 0 = cos 0 Relations and Functions cos 0 sin 0 Graphing Calculator Window Format csc 0 = 1 sec 0 = - X: [*min' *max, *sell sin 0 cos 0 y: [ymin' ymax, ysell cot 0 = - 1 tan 0 Laws of Logarithms sin 0 + cos2 0 =1 logb (M X N) = logbM + log N 1 + tan 0 = sec20 (M) = log,M - 1ogbN 1 + cot2 0 = csc2 0 logb(M") = n logbM sin(a + B) = sina cosB + cosa sin B logbc = logaC log b sin(a - B) = sina cosB - cosa sin B cos(a + B) = cosa cosB - sin a sin B Growth/Decay Formula cos(a - B) = cosa cos B + sin a sin B y = abP tan(a + B) = tana + tan B General Form of a Transformed Function 1 - tan Q tan B y = af b (x - h ) + k tan(a - B) = tana - tan B 1 + tan Q tan B Permutations, Combinations, and sin(20) = 2 sina cos a the Binomial Theorem n! = n(n - 1)(n - 2)...3x 2x1, cos(2a) = cos a - sina where ne N and 0! = 1 cos(20) = 2 cos- a -1 n! ner (n-r)! cos(20) =1- 2 sina tan(20) = 2 tan a n Cr = 7 n! (n - r)!r! 1 - tan a In the expansion of (x + y)", written in y = asin b(x - c) + d descending powers of x, the general term y = acos b(x - c) + d is the+ 1 = n Ckx" -Ky&quot

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