Reflect on the concepts of trigonometry. What concepts (only the names) did you need to accommodate the concepts of trigonometry in your mind? What are the simplest trigonometry concepts you can imagine? In your day to day, is there any occurring fact that can be interpreted as periodic patterns? What strategy are you using to get the graphs of trigonometric functions?
10) You and your friends order a meal for $116.29. How much tip should you leave if you want to leave a 12% tip?
(20, 240) and (15,450) lies on line
bandile want to start cycling and she wants to know the slope of the route she planning to take. if her location is indicated on a coordinate system of axis , her starting point is at (2:3) and the finishing point is at (8:6) determine the the slope when straight line is drawn between these points state whether the line has descending or ascending trend from left to right on the co-ordinates system of axis
A. Solve the following Equations: a) |𝑥 − 6| = 3 b) |𝑥 − 4| = |−3𝑥 + 8| c) |2𝑥 + 4| = |5𝑥 + 2|
Question no. 01: A. Solve the following Equations: a) |𝑥 − 6| = 3 b) |𝑥 − 4| = |−3𝑥 + 8| c) |2𝑥 + 4| = |5𝑥 + 2| B. Find the midpoint and distance of the line segment that connects the following points a) (0,3) and (4,7) b) (-9,6) and (-1, -2) c) (-4.5, -12.5) and (4.5, 13) Question no. 02: A. Find the slope, x-intercept and y-intercept form of the following equations a) 5x + 2y =-10 b) 13y -2x = 3 c) 25𝑦 + 31𝑥 − 18 = 10𝑦 d) −3𝑥 + 4𝑦 − 10 = 7𝑥 − 2𝑦 + 50 B. Find the slope of the line that connects the following points a) (0,3) and (4,7) b) (-9,6) and (-1, -2) C. Determine the slope-intercept form of a linear equation, given the listed attributes: a) Slope = -2 and y-intercept = (0,10) b) Slope = -3 and (4, -2) lies on line c) Slope = 0 and (2,4) lies on line d) (3, -2) and (-12,1) lies on line e) (20, 240) and (15,450) lies on line
(√(c-5)2 + (c2-2))= 23
You've been asked to build a machine for a TV commercial that
launches soda bottles from ground level over a volleyball net.
You estimate the soda needs to clear at least 8 feet in order
to sail over the net. The equation that represents the height of
the bottle as a function of time (
t
) in seconds is:
h
=
−
16
t
2
+
33.6
t
How many times does the soda cross the 8 foot threshold?
. The mass of each candy in a box is 5 g. The mass of the empty box is 20 g. Let T grams represent the total mass of the box and candies. Let n represent the number of candies, so that
T = 5n + 20
(3) Soso bought two cats, Gretchen and TK, from a pet store in 2015. Gretchen’s
weight was 3 kilograms, and TK 5 kilograms. In 2018, after a period of
growth, Gretchen weighed 6 kilograms and TK 8 kilograms.
2. Is Tawanda making an additive or multiplicative comparison?
Explain your reasoning.
(iii) Write a ratio that compares Gretchen’s kilograms in 2018 to Gretchen’s kilograms in 2015.
(iv) Write a ratio that compares TK’s kilograms in 2018 to TK’s kilograms
in 2015.
(v) Determine which cat gained more weight (grew bigger) using a
multiplicative comparison. Explain your reasoning.