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Questions in Grade High-school
[Answered] Complete the table for the function [tex]$y=\log (x)+3$[/tex]. | x | y | |---|---| | [tex]$\frac{1}{100}$[/tex] | | | [tex]$\frac{1}{10}$[/tex] | | | 1 | | | 10 | | Graph the function [tex]$y=\log (x)+3$[/tex]. Plot two points with integer coordinates to graph the function.
[Answered] During British rule, most ordinary Indian citizens suffered because of A. poor sanitation. B. famines. C. crumbling infrastructure. D. inadequate transportation.
[Answered] How does heredity affect flexibility? A. Heredity does not affect flexibility. B. Heredity affects which joint types a person develops. C. Heredity affects the amount of flexibility present in joints. D. Heredity affects how joint structure is developed.
[Answered] What are the [tex]$x$[/tex]-intercepts of the graph of the function [tex]$f(x) = x^2+4 x-12$[/tex]? A. [tex]$(-6,0),(2,0)$[/tex] B. [tex]$(-2,-16),(0,-12)$[/tex] C. [tex]$(-6,0),(-2,-16),(2,0)$[/tex] D. [tex]$(0,-12),(-6,0),(2,0)$[/tex]
[Answered] New technology can help preserve culture by A. limiting it. B. recording and documenting it. C. explaining and teaching it. D. diluting it.
[Answered] Find the slope and the y-intercept of the graph of the linear equation. Then write the equation of the line in slope-intercept form. I need the slope.
[Answered] Law of sines [tex]\frac{\sin (A)}{a}=\frac{\sin (B)}{b}=\frac{\sin (C)}{c}[/tex] How many distinct triangles can be formed for which [tex]m \angle A=75^{\circ}, a=2[/tex], and [tex]b=3[/tex] ? One triangle can be formed where angle [tex]B[/tex] is about [tex]15^{\circ}[/tex]. No triangles can be formed. Two triangles can be formed where angle [tex]B[/tex] is [tex]40^{\circ}[/tex] or [tex]140^{\circ}[/tex]. One triangle can be formed where angle about [tex]40^{\circ}[/tex].
[Answered] a) The area of a rectangular field is [tex]$\left(x^2+8 x+15\right)$[/tex] sq. m. (i) Find the length and breadth of the field. (ii) Find the perimeter of the field.
[Answered] $\frac{3}{4} x+3-2 x=-\frac{1}{4}+\frac{1}{2} x+5$
[Answered] Approximate: [tex]$\log _5 \frac{4}{7}$[/tex]
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