parameter_slope se related questions ko ek jagah revise karein. Har question me bilingual content, answer feedback aur explanation available hai.
59 questions tagged with parameter_slope.
If (y=(k+8)x+3) increases (y) by (96) when (x) increases by (6), what is (k)?
C. (8)
ढाल (k+8) है और (6(k+8)=96)। इसलिए (k+8=16) और (k=8) है। / The slope is (k+8) and (6(k+8)=96). Therefore (k+8=16) and (k=8).
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If (y=(b-15)x+(4b+2)) has slope (5), what is the (y)-intercept?
C. (82)
(b-15=5) से (b=20) मिलता है। (y)-अवरोध (4b+2=82) है। / From (b-15=5), (b=20). The (y)-intercept is (4b+2=82).
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If the line (y=-(p+5)x+24) decreases (y) by (72) when (x) increases by (6), what is (p)?
C. (7)
ढाल (-(p+5)) है और कमी (6(p+5)=72) होगी। इसलिए (p+5=12) और (p=7) है। / The slope is (-(p+5)), and the decrease is (6(p+5)=72). So (p+5=12) and (p=7).
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If the line (y=(k-6)x+5) increases (y) by (108) when (x) increases by (9), what is (k)?
C. (18)
ढाल (k-6) है और (9(k-6)=108)। इसलिए (k-6=12) और (k=18) है। / The slope is (k-6) and (9(k-6)=108). Therefore (k-6=12) and (k=18).
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The line (y=(t-12)x+(4t-3)) has slope (6). What is its (y)-intercept?
C. (69)
(t-12=6) से (t=18) मिलता है। (y)-अवरोध (4t-3=69) है। / From (t-12=6), (t=18). The (y)-intercept is (4t-3=69).
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If (bx+12y=96) has slope (-4), what is (b)?
C. (48)
(12y=-bx+96) से ढाल \(-\frac{b}{12}\) है। \(-\frac{b}{12}=-4\) से (b=48) है। / From (12y=-bx+96), the slope is \(-\frac{b}{12}\). From \(-\frac{b}{12}=-4\), (b=48).
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The line (y=(5p-2)x-7) has slope (38). What will (p) be?
D. (8)
ढाल (5p-2) है। (5p-2=38) से (p=8) मिलता है। / The slope is (5p-2). From (5p-2=38), (p=8).
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If (ay=42x-70) has slope (7), what is the value of (a)?
B. (6)
\(y=\frac{42}{a}x-\frac{70}{a}\) होगा। \(\frac{42}{a}=7\) से (a=6) है। / \(y=\frac{42}{a}x-\frac{70}{a}\). From \(\frac{42}{a}=7\), (a=6).
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If the line (y=(2k+3)x-5) has slope (19), what is (k)?
B. (8)
ढाल (2k+3) है। (2k+3=19) से (k=8) मिलता है। / The slope is (2k+3). From (2k+3=19), (k=8).
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If (y=(k+7)x+2) increases (y) by (75) when (x) increases by (5), what is (k)?
C. (8)
ढाल (k+7) है और (5(k+7)=75)। इसलिए (k+7=15) और (k=8) है। / The slope is (k+7) and (5(k+7)=75). Therefore (k+7=15) and (k=8).
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If (y=(b-13)x+(3b+1)) has slope (4), what is the (y)-intercept?
B. (52)
(b-13=4) से (b=17) मिलता है। (y)-अवरोध (3b+1=52) है। / From (b-13=4), (b=17). The (y)-intercept is (3b+1=52).
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If the line (y=-(p+4)x+20) decreases (y) by (55) when (x) increases by (5), what is (p)?
C. (7)
ढाल (-(p+4)) है और कमी (5(p+4)=55) होगी। इसलिए (p+4=11) और (p=7) है। / The slope is (-(p+4)) and the decrease is (5(p+4)=55). So (p+4=11) and (p=7).
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If the line (y=(k-5)x+4) increases (y) by (72) when (x) increases by (8), what is (k)?
D. (14)
ढाल (k-5) है और (8(k-5)=72)। इसलिए (k-5=9) और (k=14) है। / The slope is (k-5) and (8(k-5)=72). Therefore (k-5=9) and (k=14).
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The line (y=(t-10)x+(3t-1)) has slope (5). What is its (y)-intercept?
B. (44)
(t-10=5) से (t=15) मिलता है। (y)-अवरोध (3t-1=44) है। / From (t-10=5), (t=15). The (y)-intercept is (3t-1=44).
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If (bx+10y=70) has slope (-3), what is (b)?
D. (30)
(10y=-bx+70) से ढाल \(-\frac{b}{10}\) है। \(-\frac{b}{10}=-3\) से (b=30) है। / From (10y=-bx+70), the slope is \(-\frac{b}{10}\). From \(-\frac{b}{10}=-3\), (b=30).
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The line (y=(4p-3)x-5) has slope (25). What will (p) be?
D. (7)
ढाल (4p-3) है। (4p-3=25) से (p=7) मिलता है। / The slope is (4p-3). From (4p-3=25), (p=7).
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If (ay=36x-60) has slope (6), what is the value of (a)?
B. (6)
\(y=\frac{36}{a}x-\frac{60}{a}\) होगा। \(\frac{36}{a}=6\) से (a=6) है। / \(y=\frac{36}{a}x-\frac{60}{a}\). From \(\frac{36}{a}=6\), (a=6).
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If the line (y=(3k-4)x+2) has slope (17), what is (k)?
D. (7)
ढाल (3k-4) है। (3k-4=17) से (k=7) मिलता है। / The slope is (3k-4). From (3k-4=17), (k=7).
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If (y=(k+6)x+1) increases (y) by (52) when (x) increases by (4), what is (k)?
C. (7)
ढाल (k+6) है और (4(k+6)=52)। इसलिए (k+6=13) और (k=7) है। / The slope is (k+6) and (4(k+6)=52). Therefore (k+6=13) and (k=7).
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If (y=(b-11)x+(2b+5)) has slope (2), what is the (y)-intercept?
A. (29)
(b-11=2) से (b=13) मिलता है। (y)-अवरोध (2b+5=31) नहीं, (31) है। / From (b-11=2), (b=13). The (y)-intercept is (2b+5=31), so option (C) is correct.
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If the line (y=-(p+3)x+18) decreases (y) by (36) when (x) increases by (4), what is (p)?
C. (6)
ढाल (-(p+3)) है और कमी (4(p+3)=36) होगी। इसलिए (p+3=9) और (p=6) है। / The slope is (-(p+3)), and the decrease is (4(p+3)=36). So (p+3=9) and (p=6).
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If the line (y=(k-4)x+3) increases (y) by (56) when (x) increases by (7), what is (k)?
C. (12)
ढाल (k-4) है और (7(k-4)=56)। इसलिए (k-4=8) और (k=12) है। / The slope is (k-4) and (7(k-4)=56). Therefore (k-4=8) and (k=12).
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The line (y=(t-9)x+(2t+1)) has slope (3). What is its (y)-intercept?
C. (25)
(t-9=3) से (t=12) मिलता है। (y)-अवरोध (2t+1=25) है। / From (t-9=3), (t=12). The (y)-intercept is (2t+1=25).
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If (bx+9y=54) has slope (-2), what is (b)?
C. (18)
(9y=-bx+54) से ढाल \(-\frac{b}{9}\) है। \(-\frac{b}{9}=-2\) से (b=18) है। / From (9y=-bx+54), the slope is \(-\frac{b}{9}\). From \(-\frac{b}{9}=-2\), (b=18).
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The line (y=(3p+1)x-4) has slope (22). What will (p) be?
C. (7)
ढाल (3p+1) है। (3p+1=22) से (p=7) मिलता है। / The slope is (3p+1). From (3p+1=22), (p=7).
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If (ay=30x-45) has slope (5), what is the value of (a)?
B. (6)
\(y=\frac{30}{a}x-\frac{45}{a}\) होगा। \(\frac{30}{a}=5\) से (a=6) मिलता है। / \(y=\frac{30}{a}x-\frac{45}{a}\). From \(\frac{30}{a}=5\), (a=6).
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If the line (y=(2k-5)x+7) has slope (13), what is (k)?
C. (9)
ढाल (2k-5) है। (2k-5=13) से (k=9) मिलता है। / The slope is (2k-5). From (2k-5=13), (k=9).
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If (y=(k+5)x+3) increases (y) by (27) when (x) increases by (3), what is (k)?
B. (4)
ढाल (k+5) है और (3(k+5)=27)। इसलिए (k+5=9) और (k=4) है। / The slope is (k+5) and (3(k+5)=27). Therefore (k+5=9) and (k=4).
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If (y=(b-9)x+(3b-2)) has slope (1), what is the (y)-intercept?
B. (28)
(b-9=1) से (b=10) मिलता है। (y)-अवरोध (3b-2=28) है। / From (b-9=1), (b=10). The (y)-intercept is (3b-2=28).
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If the line (y=-(p-1)x+16) decreases (y) by (35) when (x) increases by (5), what is (p)?
C. (8)
ढाल (-(p-1)) है और कमी (5(p-1)=35) होगी। इसलिए (p-1=7) और (p=8) है। / The slope is (-(p-1)), and the decrease is (5(p-1)=35). So (p-1=7) and (p=8).
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