Math 1100 Learning Centre Calculus Crisscross ACROSS 3 One application of calculus is _____ approximation; also, the kind of function where ƒ′(x) = c 6 limx→0+ 1⁄x is an example of a _____ 31-Across [hyph.] 9 A line that touches a curve at only one point 11 ∫ x² dx, for example; also, absolutely necessary 12 If on (a, b), ƒ′′ is negative, that section is concave _____ 14 The derivative of a constant 16 What the T in IVT stands for 19 Describes a smooth curve with no gaps or breaks 21 If for a section of a curve, ƒ′ is positive, that section is _____ 22 Endpoints of 24-Acrosses are marked by open and closed _____ 24 A defined section of a function or graph, such as [2, 8) 26 The symbol ′ in “ƒ′ ” 27 If s(x) is the displacement of an object, then s′(x) is its _____ 29 One application of calculus is solving related _____ problems 31 An approximation of ƒ(x) based on ƒ(x ± h) for h close to 0 32 “If ƒ(x) = xn, then ƒ′(x) = nxn−1” is called the _____ Rule 33 [ƒ(x + h) − ƒ(x)] / h is called the _____ 2-Down DOWN 1 Kind of circle used to calculate trig ratios 2 “If F(x) = ƒ(x) / g(x), then F′(x) = [ƒ′(x)g(x) − ƒ(x)g′(x)] / g(x)²” is called the _____ Rule 3 One of the two people credited with inventing calculus 4 In limx→0− 1⁄x, the “−” tells you to evaluate from the _____ 5 One of the two people credited with inventing calculus (though he’s more famous for physics) 1 2 3 4 5 9 6 7 8 10 11 12 13 14 15 16 17 18 19 20 21 22 24 23 25 26 27 29 28 30 31 32 33 7 To find ƒ′(x) from ƒ(x) 8 The small quantity δ from the definition of FTC 10 What “→” means in 13 Describes a discontinuity at x = c that can be resolved by defining a value for ƒ(c) 15 The small quantity ε from the definition of FTC 17 Describes a 31-Across that exists, but is not a constant 18 Describes a function that is defined differently for different parts of its domain 20 limx→0 sin x⁄x (worth memorizing!) © 2013 Vancouver Community College Learning Centre. Student review only. May not be reproduced for classes. 23 In clue 27-Across we took the derivative with respect to _____ 25 One example of a discontinuity, especially in rational functions 26 Calculus is useful in _____ as well as in theory; also, one way to get better at calculus 27 What the V in MVT stands for 28 “If F(x) = ƒ(g(x)), then F′(x) = ƒ′(g(x)) · g′(x)” is called the _____ Rule 30 ƒ′′ is called the _____ derivative AuthoredbybyEmily Darren Rigby Simpson SOLUTION Across. (3) linear (6) one-sided (9) tangent (11) integral (12) down (14) zero (16) theorem (19) continuous (21) increasing (22) dots (24) interval (26) prime (27) velocity (29) rates (31) limit (32) power (33) difference Down. (1) unit (2) quotient (3) Leibniz (4) left (5) Newton (7) derive (8) delta (10) approaches (13) removable (15) epsilon (17) infinite (18) piecewise (20) one (23) time (25) asymptote (26) practice (27) value (28) chain (30) second © 2013 Vancouver Community College Learning Centre. Student review only. May not be reproduced for classes. AuthoredbybyEmily Darren Rigby Simpson
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