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04/10/2023

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SHIFTS+ STRETCHES ON GRAPHS
· y =kf(x) >1 squeeze <1 squash
· y = fx + a moves a along
yaxis
• y = f(x+a) moves - a
alo
• y = f(xx) = muirip

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SHIFTS+ STRETCHES ON GRAPHS
· y =kf(x) >1 squeeze <1 squash
· y = fx + a moves a along
yaxis
• y = f(x+a) moves - a
alo
• y = f(xx) = muirip

Register

Sign up to get unlimited access to thousands of study materials. It's free!

Access to all documents

Join milions of students

Improve your grades

By signing up you accept Terms of Service and Privacy Policy

SHIFTS+ STRETCHES ON GRAPHS · y =kf(x) >1 squeeze <1 squash · y = fx + a moves a along yaxis • y = f(x+a) moves - a alo • y = f(xx) = muiripiyer scrunches - divider spreads out. TYPES OF GRAPHS y X y=x -x "I * y=-x y=x² y x y=-x² & BPOWERS y=x³ average of parallel sides X L₁A = 1½/₂2 (a+b) n x y=-x³=y=== ха ххь = хать - (ха)ь = халь ха - хо- хать NTH TERM (Common) nth term=dn +(a-a) y y ==== distance between them a=1st term de common dipeerence BIDMAS brackets, indices, clivision, multiplication, addition, subtraction TRAPEZIUN RULE 3² * 40 y NTH TERM nth = a +(n-1) α + ½/2² (n-1)(n-2) ( where c is change between One difference and the next. LOCI ÿ=K² y % CHANGE= % PROFIT = x 100- profit original TRIG VALUES 30° 45 60 40° sin 1/2 1/2 √3/21 COS √3/2 1/2 ½/2 tan 3 A 40 y=k+2 SIMPLE INTREST N= N₂ + No (100 xn) n = examount no=original 0 amount x FORMULA S₂ 0 √3 NA cose D LLOCUS REPEATED % CHANGE SURDS √b N=No(1+100) R = rate N=no oe 160 2/20 360 Change original и sino fixed distance from a point √b² = √axb = √√a=b (a+√b²)² = (a + √b²)(a+√b²) Ca²+29√√√5 +b MIDPOINT OF LINE - average of x- co-ordinats - average of y co-ordinates FORMULA OF STRACT LINE Le compounctress y=mx+c 4 gradient y intercept GRADIENT OF A LINE R 2 not possible X 100 L Locus 1 Volume= H ( 33 TLX R² X H) (²x) ( day lyrs " equal distance fromz Lines angel di sector ✓ DIAMETER RADIUS TANGENI Rodius chord - ISO CELESO disector diameter CIRCLE GEOMETRY atbic opposite angels in a cyclic qua- dritaleral add. up to 180° THEOREMS Tength OF TWO tangents to a point are equal 919 angies in same segment are equay b=16 atbrc = 180° arote= 180° atbtctd= 360 atbtc= 360° ed. TANGENT b=b a=9 SOH CAH TOA a=a A SIN OPP нур COSAOT HYP TAN-OPP ADJ SINE+ COSINE any other A C a sin A b a SINE RULE: - TRIANGLES ONLY RIGHT- ANGLED O b =f sinB sinc QUADRATIC FORMULA x=-b√√√b²-4ac 2ac Lo for ²+bx+c Circle = Tr ath-180 sector = 9 360 Cuma LATIVE FRED GRAPHS, MEDIAN Find half way up then. read off bottom axis POLY CONS ex+ angles...

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Alternative transcript:

= 360° n QUARTILES and was up then read off bottom atis INTERQUATILE RANGE= distance between 4 and 34 quatiles on bottom scale COSINE RULE: a²=b²+c²-2 bc x COSIA * P (ATLEAST) = COSA-62 +c²-a² 2bc PIE CHARTS -add total of items - find multiplier to get to 360° -multipy every number by 4 to get angle area of o FORMULAS 20b sinc PROBABILITY P (A and B)=P(A) x P(B) *P(A ors) = P(A) + P(B) rectangle = LXIN triangle xbxn parraulelogram = bxng =₂(a+b)xn, trapezium =) x area of circle 1-P (the other) outcome sum ge ex angie-360° sumof int angle = (n-2)x180° AREAS VOLUME cuboid =LxWxH prism = area of XH cross section DATA mode most • median = middie value range = now ear from BEARINGS from northline clock wist eroin P+o Q common smallest to biggest N eb PYTHAGORAS n h²=a²+ b² bast areaxn pyramid = '3 x cone 3 r ² xn Sphere - 43 Tor ³