You Searched for "delta state office ekrejeta house 2 zenith bank abraka delta state nigeria"

2136 result found.

Mathematics Question and Solution

https://onlineedumath.com/update/mathematics-question-and-solution/2937623

mathematics-question-and-solution_1737335766Pb1EQJ.jpeg
Sir Mike Ambrose is the author of the question. y = 2^(x) P coordinate is; P(1, 2) dy/dx = 2^(x)In2 For x = 1 dy/dx = 2In2 It implies; Q coordinate is; Q(0, (2-2In2)) Therefore; Shaded area exactly in square units is; (Area under the curve at x = 0 and x = 1) - (Area trapezoid with parallel sides (2-2In2) units and 2 unit, and height 1 units). = (1/(In2)) - (½*1*(2+2-2In2)) = (1/(In2)) - (2-In2) = (In2-1)²/In2 square units.

Mathematics Question and Solution

https://onlineedumath.com/update/mathematics-question-and-solution/2936096

mathematics-question-and-solution_17372581049BTwI4.jpeg
Let the two congruent lengths be 1 unit. tan40 = a/1 a = 0.83909963118 unit. cos40 = 1/b b = 1.30540728933 units. Calculating r, radius of the red inscribed circle. (r/tan(20)) + (r/tan(25)) = 1.30540728933  r = 0.26684617092 units. Red area is: π(0.26684617092)² = 0.22370300775 square units. Calculating Purple Area. cos40 = c/2 c = 1.53208888624 units. sin40 = 1/d d = 1.55572382686  Where c and d is the height and base of the rectangle respectively. t...

Mathematics Question and Solution

https://onlineedumath.com/update/mathematics-question-and-solution/2934677

mathematics-question-and-solution_1737189724qP6ZOI.jpeg
Let the side of the regular pentagon be 1 unit. Calculating Area Red. a² = 1²+1²-2*1*1cos108 a = 1.61803398875 units. b = 108-36-60 b = 12° (c/sin12) = (1.61803398875/sin96) c = 0.33826121272 units. d = 1-c d = 0.66173878728 units. e = 96-60 e = 36° tan36 = f/0.66173878728 f = 0.48078137139 units. Area Red is; ½(df) = 0.5*0.48078137139*0.66173878728 = 0.15907584083 square units. Calculating Area Lilac. sin36 = 0.48078137139/g g = 0.81795412443 units...

Mathematics Question and Solution

https://onlineedumath.com/update/mathematics-question-and-solution/2932593

mathematics-question-and-solution_1737094952WhehhX.jpeg
a² = 15²+12²-2*12*15cos120 a = 23.43074902772 cm. Where a is the side length of the equilateral triangle ABC. (23.43074902772/sin120) = (12/sinb) b = 26.32950349168° c = 60-b c = 33.67049650832° d² = 15²+15²-2*15*15cos120 d = 25.98076211353 cm. e = atan(7.5/25.98076211353) e = 16.10211375199° f = 90-e f = 73.89788624801° g = 180-f-c g = 72.43161724367° (15/sin72.43161724367) = (h/sin73.89788624801) h = 15.11661227595 cm. i = a-h  i = 8.31413675177 cm. L...

Mathematics Question and Solution

https://onlineedumath.com/update/mathematics-question-and-solution/2930805

mathematics-question-and-solution_17370088919Ti3u6.jpeg
Sir Mike Ambrose is the author of the question. Let the side length of triangle ABC be 1 unit. a = 120-78 a = 42° b = 60-42 b = 18° (1/sin42) = (c/sin18) c = 0.4618186516 unit. tan60 = d/0.5 d = 0.86602540378 unit. Area Green is; 0.5*0.4618186516*0.86602540378 = 0.19997334211 square units. e = ⅓ unit. Where e is the side length of the red inscribed regular hexagon. Area Red is; ½*6*(⅓)²*(1/2tan(30)) = ⅓*(1/2tan(30)) = 0.28867513459 square units. f...

Mathematics Question and Solution

https://onlineedumath.com/update/mathematics-question-and-solution/2928920

mathematics-question-and-solution_173691150676a5Pg.jpeg
18² = 14²+16²-2*14*16cosa 448cosa = 14²+16²-18² a = acos((14²+16²-18²)/448) a = 73.39845040098° (18/sin73.39845040098) = (14/sinb) b = 48.18968510422° c = 180-48.18968510422-73.39845040098 c = 58.4118644948° cotd = cota+cotb+cotc cotd = 1.80748828181  d = acot(1.80748828181) d = 28.95373454979° e = 58.4118644948-d e = 29.45812994501° f = 180-28.95373454979-73.39845040098 f = 77.64781504923° (14/sin77.64781504923) = (g/sin73.39845040098)  g = 13.73434221224 units....

Mathematics Question and Solution

https://onlineedumath.com/update/mathematics-question-and-solution/2928907

mathematics-question-and-solution_1736910548ZsKpra.jpeg
Le the side of the pentagram be 1 unit. tan54 = a/0.5 a = 0.68819096024 units. cos54 = 0.5/b b = 0.85065080835 units. c = b+a c = 1.53884176859 units. Let the side length of the ascribed regular hexagon be d. Calculating d. sin45 = e/d e =0.5√(2)d units. It implies; e+d = c 0.5√(2)d+d = 1.53884176859  d = 0.90143263769 units. f = 0.90143263769+2(0.90143263769sin45) f = 2.17625089948 units. g = ½(2.17625089948-1) g = 0.58812544974 units. h² = 0.588125...

Mathematics Question and Solution

https://onlineedumath.com/update/mathematics-question-and-solution/2927091

mathematics-question-and-solution_17368111747sshbn.jpeg
Let the inscribed purple regular heptagon side be 1 unit. a = ⅐(180*5) a = ⅐(900)° b = 180-⅐(900)) b = ⅐(360)° c = 180-2(⅐(360)) c = ⅐(540)° (1/sin⅐(540)) = (d/sin⅐(360)) d = 0.8019377358 unit. e = 2(0.8019377358)+1 e = 2.60387547161 units. f = 90-½(⅐(540)) f = ⅐(360)° cos⅐(360) = g/2.60387547161 g = 1.62348980186 units. h = 2g h = 3.24697960372 units. Where h is the base of the ascribed quadrilateral. cos(180/7) = i/0.8019377358 i = 0.72252093395 unit....

Mathematics Question and Solution

https://onlineedumath.com/update/mathematics-question-and-solution/2925743

mathematics-question-and-solution_1736742053n13zqd.jpeg
Let the side of the regular pentagon be 1 unit. Notice; The regular pentagon side is equal the regular heptagon side. a = ⅐(180*5) a = ⅐(900)°, the single interior angle of the regular heptagon. b = 2a b = ⅐(450)° tan(⅐(450)) = c/0.5 c = 1.03826069829 units. cos(⅐(450)) = 0.5/d d = 1.15238243548 units. Where d is the radius of the ascribed circle. e = 180-⅐(900) e = ⅐(360)° tan18 = 0.5/f f = 1.53884176859 units. g² = 1.15238243548²-0.5² g = 1.03826069828 u...

Mathematics Question and Solution

https://onlineedumath.com/update/mathematics-question-and-solution/2923831

mathematics-question-and-solution_1736649543ySFfNX.jpeg
a² = 11*11+10*10-2*11*10cos50 a = 8.92113926968 cm. (8.92113926968/sin50) = (10/sinb) b = 59.16920318624° c = 180-50-59.16920318624 c = 70.83079681376°  d = 0.5a d = 4.46056963484 cm. e² = 4.46056963484²+5.5²-2*4.46056963484*5.5cos59.16920318624 e = 5 cm. (5/sin59.16920318624) = (5.5/sinf) f = 70.83079681376° g² = 4.46056963484²+5²-2*4.46056963484*5cos70.83079681376 g = 5.5 cm. (5.5/sin70.83079681376) = (5/sinh) h = 59.16920318624° i = 180-59.16920318624-70.83...
WhatsApp Google Map
✕

Safety and Abuse Reporting

Thanks for being awesome!

We appreciate you contacting us. Our support will get back in touch with you soon!

Have a great day!

Are you sure you want to report abuse against this website?

Please note that your query will be processed only if we find it relevant. Rest all requests will be ignored. If you need help with the website, please login to your dashboard and connect to support

Cancel Confirm